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"cells": [
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"cell_type": "markdown",
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"source": [
"#### Imports"
]
},
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"cell_type": "code",
"execution_count": 1,
"metadata": {
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"outputs": [
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"data": {
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" \n",
" "
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"output_type": "display_data"
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],
"source": [
"from datetime import timedelta\n",
"import json\n",
"import pprint\n",
"from copy import deepcopy\n",
"\n",
"import cufflinks\n",
"cufflinks.go_offline()\n",
"import numpy as np\n",
"from numpy.polynomial import Polynomial\n",
"import pandas as pd\n",
"from tqdm.notebook import tqdm\n",
"\n",
"from pyrecoy.assets import Heatpump, Eboiler, GasBoiler, HotWaterStorage\n",
"from pyrecoy.colors import *\n",
"from pyrecoy.converters import *\n",
"from pyrecoy.financial import calculate_eb_ode, get_tax_tables, get_tax_rate, get_grid_tariffs_electricity\n",
"from pyrecoy.framework import TimeFramework\n",
"from pyrecoy.casestudy import CaseStudy\n",
"from pyrecoy.plotting import ebitda_bar_chart, npv_bar_chart\n",
"from pyrecoy.reports import CaseReport, ComparisonReport, BusinessCaseReport, SingleFigureComparison\n",
"from pyrecoy.sensitivity import SensitivityAnalysis\n",
"from pyrecoy.prices import get_tennet_data, get_afrr_capacity_fees_nl\n",
"from pyrecoy.forecasts import Mipf\n",
"\n",
"%load_ext autoreload\n",
"%autoreload 2"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"#### Development backlog"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"* aFRR (can improve the optimisation case)\n",
"* Report\n",
"\n",
"--\n",
"* Create strategy on imbalance POS (buy 100% day-ahead, and respond to high prices)\n",
"* Graphs\n",
" * EBITDA vs. baseline (earnings vs baseline)\n",
"* Show COP curves in different cases, just for illustration\n",
"* Energy report --> Check + add gas\n",
"* Fix comparison reports\n",
"* Model verification"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"#### Meeting Notes"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"##### Meeting 25-11-2020"
]
},
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"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
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},
"source": [
"* aFRR can help optimisation case\n",
"* SDE++ should be included\n",
"* Tsource sensitivity really gives interesting insights\n",
"* Sensitivities should be verified (especially CO2, Tsink, Tsource, time period)\n",
"* AP TNO: Update/verify COP curve\n",
"* AP TNO: Update CAPEX\n",
"* AP Mark: \n",
" * Create graphs on COP curve with different Tsource, Tsink\n",
" * Generate table and output in .csv (send it to Andrew)\n",
"* Investigate opportunity to lower the COP and negative electricity prices\n",
" * Technically feasible, but not really needed/possible to do it in this project\n",
"* Could be interesting to run this model on a usecase with higher delta T\n",
"* Conclusion: Finalize this model, but not add too much extra complexity, next steps is to go towards industrial partners with the results"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
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"source": [
"# ENCORE : Heatpump Optimisation Framework\n",
"\n",
"***\n",
"© Mark Kremer \n",
"July 2020\n",
"##### Cases\n",
"In this model, 3 cases are compared:\n",
"* **Baseline** : All heat is supplied by steam turbine\n",
"* **Heatpump case** : All heat is supplied by heatpump\n",
"* **Hybrid case** : Steam turbine and heatpump run in hybrid mode, and are optimised on costs in real-time"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
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},
"source": [
"#### Loading config"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"tags": [
"exclude"
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},
"outputs": [],
"source": [
"class Config():\n",
" start = '2019-01-01'\n",
" end = '2019-12-31'\n",
" \n",
" hp_vdg_e_power = 23.3 # MW\n",
" hp_ndg_e_power = 7.7 # MW\n",
" hp_min_load = 0\n",
" hp_lifetime = 25\n",
" hp_capex = 200_000 # EUR/MWth\n",
" hp_opex = 0.01 # in % of CAPEX\n",
" hp_devex = 0.005 # in % of CAPEX\n",
" \n",
" gb_power = 35 # MW\n",
" gb_efficiency = 0.9\n",
" \n",
" storage_power = 25\n",
" storage_volume = 1000\n",
" storage_cap_per_volume = 50 * 1e-3\n",
" storage_lifetime = 25\n",
" storage_temperature = 95\n",
" storage_min_level = storage_volume * storage_cap_per_volume * 0.05\n",
" storage_capex_per_MW = 7_000\n",
" storage_capex_per_MWh = 5_000\n",
" storage_opex_perc_of_capex = 0.02\n",
" # storage_initial_level = 5\n",
" threshold = 20\n",
" \n",
" tax_bracket_g = 4 \n",
" tax_bracket_e = 4\n",
" \n",
" include_transport_costs = False\n",
" grid_operator = 'Liander'\n",
" connection_type = 'TS/MS'\n",
" \n",
" discount_rate = 0.1\n",
" project_duration = 12\n",
"\n",
" forecast = 'ForeNeg'\n",
" gas_price_multiplier = 1\n",
" e_price_multiplier = 1\n",
" e_price_volatility_multiplier = 1\n",
" co2_price_multiplier = 1\n",
" tsource_delta = 0\n",
" tsink_delta = 0\n",
" energy_tax_multiplier = 1\n",
" \n",
" # Review the SDE implementation\n",
" sde_base_amount = 81\n",
" longterm_gas_price = 24.00\n",
" longterm_co2_price = 37.90\n",
" sde_switch_price_correction = 40\n",
" \n",
" day_ahead_buying_perc = 0.3\n",
" \n",
" afrr_capacity_fee = 25_000\n",
"\n",
"c = Config()"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"tags": [
"exclude"
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},
"outputs": [],
"source": [
"class Store():\n",
" pass"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Model set-up"
]
},
{
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"execution_count": 4,
"metadata": {
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"exclude"
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"outputs": [],
"source": [
"def load_demand_data(c, s):\n",
" demand = pd.read_csv('data/smurfit_demand_preprocessed.csv', delimiter=';', decimal=',')\n",
" dt_index = pd.date_range(\n",
" start=s.time_fw.start,\n",
" end=s.time_fw.start + timedelta(days=365), freq='1T',\n",
" closed='left',\n",
" tz='Europe/Amsterdam')\n",
" demand.index = dt_index\n",
" demand['Total demand'] = demand['MW (VDG)'] + demand['MW (NDG)']\n",
" demand = demand[c.start:c.end]\n",
" return demand"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [],
"source": [
"s = Store()"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"tags": [
"exclude"
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},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"c:\\users\\shahla huseynova\\recoy\\recoy - documents\\03 - libraries\\29 - pyrecoy modelling framework\\v1.2\\pyrecoy\\pyrecoy\\framework.py:40: UserWarning:\n",
"\n",
"The chosen timeperiod spans 365.99930555555557 days, which is not a full year. Beware that certain functions that use yearly rates might return incorrect values.\n",
"\n"
]
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"Warning: Entries missing from dataset 'imbalanceRT_nl.csv'.\n",
"Issue solved: Dataset was reindexed automatically.\n"
]
},
{
"name": "stderr",
"output_type": "stream",
"text": [
"C:\\Users\\SHAHLA~1\\AppData\\Local\\Temp/ipykernel_15752/332434720.py:3: FutureWarning:\n",
"\n",
"Argument `closed` is deprecated in favor of `inclusive`.\n",
"\n"
]
}
],
"source": [
"def setup_model(c):\n",
" s = Store()\n",
" \n",
" s.time_fw = TimeFramework(start=c.start, end=c.end)\n",
" mipf = Mipf(start=s.time_fw.start, end=s.time_fw.end, tidy=True, include_nextQ=True,\n",
" folder_path = r\"C:\\Users\\Shahla Huseynova\\Recoy\\Recoy - Documents\\03 - Libraries\\12 - Data Management\\Forecast Data\"\n",
" ).data\n",
" \n",
" s.baseline = CaseStudy(time_fw=s.time_fw, freq='1T', name='Baseline')\n",
" s.hpcase = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump only', data=mipf)\n",
" #s.hpcase_sde = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump + SDE', data=mipf)\n",
" #s.optcase1 = CaseStudy(time_fw=s.time_fw, freq='1T', name='Optimisation', data=mipf)\n",
" #s.afrr_case = CaseStudy(time_fw=s.time_fw, freq='1T', name='Optimisation + aFRR', data=mipf)\n",
" s.storage_case = CaseStudy(time_fw=s.time_fw, freq='1T', name='Heatpump + Storage', data=mipf)\n",
" \n",
" s.cases = list(CaseStudy.instances.values())\n",
" #s.optcases = [s.hpcase, s.hpcase_sde, s.optcase1, s.afrr_case]\n",
" s.optcases = [s.hpcase, s.storage_case]\n",
" #s.sde_cases = [s.hpcase_sde, s.optcase1, s.afrr_case]\n",
" s.sde_cases = []\n",
" \n",
" s.demand = load_demand_data(c, s)\n",
" return s\n",
"\n",
"s = setup_model(c)"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [
{
"data": {
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"config": {
"linkText": "Export to plot.ly",
"plotlyServerURL": "https://plot.ly",
"showLink": true
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",
"text/html": [
"
"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"s.demand.resample('15T').mean()[['Tsource (VDG)', 'Tsink (VDG)']].iplot()"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" | \n",
" Tsource (VDG) | \n",
" Tsink (VDG) | \n",
" MW (VDG) | \n",
" Tsource (NDG) | \n",
" Tsink (NDG) | \n",
" MW (NDG) | \n",
" Total demand | \n",
"
\n",
" \n",
" \n",
" \n",
" | count | \n",
" 525600.000000 | \n",
" 525600.000000 | \n",
" 525600.000000 | \n",
" 525600.000000 | \n",
" 525600.000000 | \n",
" 525600.000000 | \n",
" 525600.000000 | \n",
"
\n",
" \n",
" | mean | \n",
" 63.658798 | \n",
" 138.637674 | \n",
" 17.636712 | \n",
" 62.176305 | \n",
" 145.351645 | \n",
" 5.823824 | \n",
" 23.460537 | \n",
"
\n",
" \n",
" | std | \n",
" 6.422773 | \n",
" 14.328580 | \n",
" 5.123252 | \n",
" 10.252555 | \n",
" 14.896056 | \n",
" 1.691697 | \n",
" 6.814125 | \n",
"
\n",
" \n",
" | min | \n",
" 25.310000 | \n",
" 82.480000 | \n",
" 0.000000 | \n",
" 13.540000 | \n",
" 106.330000 | \n",
" 0.000000 | \n",
" 0.000000 | \n",
"
\n",
" \n",
" | 25% | \n",
" 64.892000 | \n",
" 126.074000 | \n",
" 17.014000 | \n",
" 63.516000 | \n",
" 131.551500 | \n",
" 5.612000 | \n",
" 22.676000 | \n",
"
\n",
" \n",
" | 50% | \n",
" 64.991000 | \n",
" 142.450000 | \n",
" 19.892000 | \n",
" 64.313000 | \n",
" 148.490000 | \n",
" 6.540000 | \n",
" 26.441000 | \n",
"
\n",
" \n",
" | 75% | \n",
" 65.076000 | \n",
" 151.730000 | \n",
" 20.819000 | \n",
" 65.546000 | \n",
" 158.100000 | \n",
" 6.880000 | \n",
" 27.690000 | \n",
"
\n",
" \n",
" | max | \n",
" 70.070000 | \n",
" 166.020000 | \n",
" 23.250000 | \n",
" 73.470000 | \n",
" 172.050000 | \n",
" 7.650000 | \n",
" 30.900000 | \n",
"
\n",
" \n",
"
\n",
"
"
],
"text/plain": [
" Tsource (VDG) Tsink (VDG) MW (VDG) Tsource (NDG) \\\n",
"count 525600.000000 525600.000000 525600.000000 525600.000000 \n",
"mean 63.658798 138.637674 17.636712 62.176305 \n",
"std 6.422773 14.328580 5.123252 10.252555 \n",
"min 25.310000 82.480000 0.000000 13.540000 \n",
"25% 64.892000 126.074000 17.014000 63.516000 \n",
"50% 64.991000 142.450000 19.892000 64.313000 \n",
"75% 65.076000 151.730000 20.819000 65.546000 \n",
"max 70.070000 166.020000 23.250000 73.470000 \n",
"\n",
" Tsink (NDG) MW (NDG) Total demand \n",
"count 525600.000000 525600.000000 525600.000000 \n",
"mean 145.351645 5.823824 23.460537 \n",
"std 14.896056 1.691697 6.814125 \n",
"min 106.330000 0.000000 0.000000 \n",
"25% 131.551500 5.612000 22.676000 \n",
"50% 148.490000 6.540000 26.441000 \n",
"75% 158.100000 6.880000 27.690000 \n",
"max 172.050000 7.650000 30.900000 "
]
},
"execution_count": 8,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"s.demand.describe()"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Load in data"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def add_afrr_prices(c, case):\n",
" try:\n",
" aFRR_signal = pd.read_csv(f'data/aFRR_{c.start}.csv', delimiter=';', decimal=',', index_col='datetime')\n",
" aFRR_signal.index = case.data.index\n",
" except:\n",
" data = get_tennet_data('balansdelta2017', pd.to_datetime(c.start), pd.to_datetime(c.end))\n",
" data.index = data[[\"datum\", \"tijd\"]].apply(lambda x: \" \".join(x), axis=1)\n",
" data.index = pd.to_datetime(data.index, format=\"%d-%m-%Y %H:%M\").tz_localize(\n",
" \"Europe/Amsterdam\", ambiguous=True\n",
" )\n",
" data = data[~data.index.duplicated(keep=\"first\")]\n",
" date_ix = pd.date_range(\n",
" data.index[0], data.index[-1], freq=\"1T\", tz=\"Europe/Amsterdam\"\n",
" )\n",
" data = data.reindex(date_ix)\n",
" aFRR_signal = data[['Hoogste_prijs_opregelen', 'Mid_prijs_opregelen', 'Laagste_prijs_afregelen']]\n",
" aFRR_signal.to_csv(f'data/aFRR_{c.start}.csv', sep=';', decimal=',', index_label='datetime')\n",
"\n",
" try:\n",
" aFRR_prices = pd.read_csv(f'data/aFRR_prices_{c.start}.csv', delimiter=';', decimal=',', index_col='datetime')\n",
" aFRR_prices.index = case.data.index\n",
" except:\n",
" data = get_aFRR_prices_nl(pd.to_datetime(c.start), pd.to_datetime(c.end))\n",
" data.index = pd.date_range(\n",
" start=c.start,\n",
" end=pd.to_datetime(c.end) + timedelta(days=1),\n",
" tz='Europe/Amsterdam', \n",
" freq='15T', \n",
" closed='left'\n",
" )\n",
" aFRR_prices = data.reindex(case.data.index, method='ffill')\n",
" aFRR_prices.to_csv(f'data/aFRR_prices_{c.start}.csv', sep=';', decimal=',', index_label='datetime')\n",
" \n",
" case.data = pd.concat([case.data, aFRR_signal, aFRR_prices], axis=1)\n",
" return case"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def increase_volatility_by_factor(col, factor):\n",
" mean = col.mean()\n",
" diff_to_mean = col - mean\n",
" new_diff = diff_to_mean * factor\n",
" return mean + new_diff\n",
"\n",
"def multiply_by_factor(col, factor):\n",
" mean = col.mean()\n",
" diff_to_mean = col - mean\n",
" \n",
" cond = diff_to_mean > 0\n",
" diff_to_mean[cond] *= factor\n",
" diff_to_mean[~cond] /= factor\n",
" return mean + diff_to_mean"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def load_data(c, s):\n",
" if hasattr(s, 'afrr_case'):\n",
" s.afrr_case = add_afrr_prices(c, s.afrr_case)\n",
" \n",
" for case in s.cases:\n",
" case.add_gasprices()\n",
" case.add_co2prices(perMWh=True)\n",
" \n",
" case.data['Gas prices (€/MWh)'] *= c.gas_price_multiplier\n",
" case.data['CO2 prices (€/MWh)'] *= c.co2_price_multiplier\n",
" case.data['CO2 prices (€/ton)'] *= c.co2_price_multiplier\n",
" \n",
" for case in s.optcases:\n",
" case.data['NEG'] = multiply_by_factor(case.data['NEG'], c.e_price_multiplier)\n",
" case.data['ForeNeg'] = multiply_by_factor(case.data['ForeNeg'], c.e_price_multiplier)\n",
" case.data['DAM'] = multiply_by_factor(case.data['DAM'], c.e_price_multiplier)\n",
" \n",
" case.data['NEG'] = increase_volatility_by_factor(case.data['NEG'], c.e_price_volatility_multiplier)\n",
" case.data['ForeNeg'] = increase_volatility_by_factor(case.data['ForeNeg'], c.e_price_volatility_multiplier)\n",
" \n",
" if hasattr(s, 'afrr_case'):\n",
" for case in [s.afrr_case]:\n",
" case.data['Hoogste_prijs_opregelen'] = multiply_by_factor(case.data['Hoogste_prijs_opregelen'], c.e_price_multiplier)\n",
" case.data['Hoogste_prijs_opregelen'] = increase_volatility_by_factor(case.data['Hoogste_prijs_opregelen'], c.e_price_volatility_multiplier)\n",
" case.data['aFRR_up'] = multiply_by_factor(case.data['aFRR_up'], c.e_price_multiplier)\n",
" case.data['aFRR_up'] = increase_volatility_by_factor(case.data['aFRR_up'], c.e_price_volatility_multiplier)\n",
"\n",
" s.demand[['Tsource (VDG)', 'Tsource (NDG)']] += c.tsource_delta\n",
" s.demand[['Tsink (VDG)', 'Tsink (NDG)']] += c.tsink_delta\n",
" for case in s.cases:\n",
" case.data = pd.concat([case.data, s.demand], axis=1) \n",
"\n",
" s.eb_ode_g = get_tax_rate('gas', 2020, 4)['EB+ODE'] * c.energy_tax_multiplier\n",
" s.eb_ode_e = get_tax_rate('electricity', 2020, 4)['EB+ODE'] * c.energy_tax_multiplier\n",
" s.grid_fees = get_grid_tariffs_electricity(c.grid_operator, 2020, c.connection_type)\n",
" s.grid_fee_per_MWh = s.grid_fees['kWh tarief'] * 1000\n",
" return s\n",
"\n",
"s = load_data(c, s)"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" | \n",
" DAM | \n",
" POS | \n",
" NEG | \n",
" RS | \n",
" ForePos | \n",
" ForeNeg | \n",
" ForePos_nextQ | \n",
" ForeNeg_nextQ | \n",
" Gas prices (€/MWh) | \n",
" CO2 prices (€/ton) | \n",
" CO2 prices (€/MWh) | \n",
" Tsource (VDG) | \n",
" Tsink (VDG) | \n",
" MW (VDG) | \n",
" Tsource (NDG) | \n",
" Tsink (NDG) | \n",
" MW (NDG) | \n",
" Total demand | \n",
"
\n",
" \n",
" \n",
" \n",
" | 2019-01-01 00:00:00+01:00 | \n",
" 68.92 | \n",
" 34.85 | \n",
" 58.01 | \n",
" 2.0 | \n",
" 46.83 | \n",
" 52.70 | \n",
" NaN | \n",
" NaN | \n",
" 22.38 | \n",
" 24.98 | \n",
" 4.82 | \n",
" 64.990 | \n",
" 143.360 | \n",
" 0.0 | \n",
" 20.510 | \n",
" 147.620 | \n",
" 0.0 | \n",
" 0.0 | \n",
"
\n",
" \n",
" | 2019-01-01 00:01:00+01:00 | \n",
" 68.92 | \n",
" 34.85 | \n",
" 58.01 | \n",
" 2.0 | \n",
" 32.12 | \n",
" 54.45 | \n",
" NaN | \n",
" NaN | \n",
" 22.38 | \n",
" 24.98 | \n",
" 4.82 | \n",
" 64.985 | \n",
" 143.089 | \n",
" 0.0 | \n",
" 20.387 | \n",
" 147.642 | \n",
" 0.0 | \n",
" 0.0 | \n",
"
\n",
" \n",
" | 2019-01-01 00:02:00+01:00 | \n",
" 68.92 | \n",
" 34.85 | \n",
" 58.01 | \n",
" 2.0 | \n",
" 30.97 | \n",
" 48.64 | \n",
" NaN | \n",
" NaN | \n",
" 22.38 | \n",
" 24.98 | \n",
" 4.82 | \n",
" 64.980 | \n",
" 142.818 | \n",
" 0.0 | \n",
" 20.264 | \n",
" 147.664 | \n",
" 0.0 | \n",
" 0.0 | \n",
"
\n",
" \n",
" | 2019-01-01 00:03:00+01:00 | \n",
" 68.92 | \n",
" 34.85 | \n",
" 58.01 | \n",
" 2.0 | \n",
" 51.13 | \n",
" 48.35 | \n",
" 57.71 | \n",
" 73.05 | \n",
" 22.38 | \n",
" 24.98 | \n",
" 4.82 | \n",
" 64.975 | \n",
" 142.547 | \n",
" 0.0 | \n",
" 20.141 | \n",
" 147.686 | \n",
" 0.0 | \n",
" 0.0 | \n",
"
\n",
" \n",
" | 2019-01-01 00:04:00+01:00 | \n",
" 68.92 | \n",
" 34.85 | \n",
" 58.01 | \n",
" 2.0 | \n",
" 48.04 | \n",
" 52.01 | \n",
" 63.60 | \n",
" 79.07 | \n",
" 22.38 | \n",
" 24.98 | \n",
" 4.82 | \n",
" 64.970 | \n",
" 142.276 | \n",
" 0.0 | \n",
" 20.018 | \n",
" 147.708 | \n",
" 0.0 | \n",
" 0.0 | \n",
"
\n",
" \n",
"
\n",
"
"
],
"text/plain": [
" DAM POS NEG RS ForePos ForeNeg \\\n",
"2019-01-01 00:00:00+01:00 68.92 34.85 58.01 2.0 46.83 52.70 \n",
"2019-01-01 00:01:00+01:00 68.92 34.85 58.01 2.0 32.12 54.45 \n",
"2019-01-01 00:02:00+01:00 68.92 34.85 58.01 2.0 30.97 48.64 \n",
"2019-01-01 00:03:00+01:00 68.92 34.85 58.01 2.0 51.13 48.35 \n",
"2019-01-01 00:04:00+01:00 68.92 34.85 58.01 2.0 48.04 52.01 \n",
"\n",
" ForePos_nextQ ForeNeg_nextQ Gas prices (€/MWh) \\\n",
"2019-01-01 00:00:00+01:00 NaN NaN 22.38 \n",
"2019-01-01 00:01:00+01:00 NaN NaN 22.38 \n",
"2019-01-01 00:02:00+01:00 NaN NaN 22.38 \n",
"2019-01-01 00:03:00+01:00 57.71 73.05 22.38 \n",
"2019-01-01 00:04:00+01:00 63.60 79.07 22.38 \n",
"\n",
" CO2 prices (€/ton) CO2 prices (€/MWh) \\\n",
"2019-01-01 00:00:00+01:00 24.98 4.82 \n",
"2019-01-01 00:01:00+01:00 24.98 4.82 \n",
"2019-01-01 00:02:00+01:00 24.98 4.82 \n",
"2019-01-01 00:03:00+01:00 24.98 4.82 \n",
"2019-01-01 00:04:00+01:00 24.98 4.82 \n",
"\n",
" Tsource (VDG) Tsink (VDG) MW (VDG) \\\n",
"2019-01-01 00:00:00+01:00 64.990 143.360 0.0 \n",
"2019-01-01 00:01:00+01:00 64.985 143.089 0.0 \n",
"2019-01-01 00:02:00+01:00 64.980 142.818 0.0 \n",
"2019-01-01 00:03:00+01:00 64.975 142.547 0.0 \n",
"2019-01-01 00:04:00+01:00 64.970 142.276 0.0 \n",
"\n",
" Tsource (NDG) Tsink (NDG) MW (NDG) Total demand \n",
"2019-01-01 00:00:00+01:00 20.510 147.620 0.0 0.0 \n",
"2019-01-01 00:01:00+01:00 20.387 147.642 0.0 0.0 \n",
"2019-01-01 00:02:00+01:00 20.264 147.664 0.0 0.0 \n",
"2019-01-01 00:03:00+01:00 20.141 147.686 0.0 0.0 \n",
"2019-01-01 00:04:00+01:00 20.018 147.708 0.0 0.0 "
]
},
"execution_count": 12,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"s.hpcase.data.head()"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Assets"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### COP curve"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def cop_curve(Tsink, Tsource):\n",
" Tsink += 273\n",
" Tsource += 273\n",
"\n",
" c1 = 0.267 * Tsink / (Tsink - Tsource)\n",
" c2 = 0.333 * Tsink / (Tsink - Tsource)\n",
" \n",
" return Polynomial([c2, c1])"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [
{
"data": {
"text/latex": [
"$x \\mapsto \\text{1.0829055118110236} + \\text{0.8682755905511811}\\,x$"
],
"text/plain": [
"Polynomial([1.08290551, 0.86827559], domain=[-1, 1], window=[-1, 1])"
]
},
"execution_count": 14,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"cop_curve(140, 13)"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [
{
"data": {
"text/latex": [
"$x \\mapsto \\text{2.052671641791045} + \\text{1.6458358208955224}\\,x$"
],
"text/plain": [
"Polynomial([2.05267164, 1.64583582], domain=[-1, 1], window=[-1, 1])"
]
},
"execution_count": 15,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"cop_curve(140, 73)"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"heatpump = Heatpump(\n",
" name='Heatpump',\n",
" max_th_power=1,\n",
" min_th_power=0,\n",
" cop_curve=cop_curve\n",
")"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {},
"outputs": [],
"source": [
"#heatpump.get_cop(heat_output=load, Tsink=140, Tsource=13)"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {},
"outputs": [],
"source": [
"#heatpump.get_cop(heat_output=load, Tsink=140, Tsource=99)"
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"import itertools\n",
"\n",
"source_Ts = np.arange(25, 75) + 273\n",
"sink_Ts = np.arange(80, 170) + 273\n",
"\n",
"df = pd.DataFrame(columns=list(sink_Ts), index=list(source_Ts))\n",
"for sourceT, sinkT in itertools.product(source_Ts, sink_Ts):\n",
" df.loc[sourceT, sinkT] = heatpump.get_cop(heat_output=0.5, Tsink=sinkT, Tsource=sourceT)\n",
" \n",
"#df.to_csv('cops_at_50perc_load.csv', sep=';', decimal=',')"
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sourceT = 63 + 273\n",
"sinkT = 140 + 273\n",
"loads = np.arange(0, 1, 0.01)\n",
"\n",
"cop_series = pd.Series(index=loads, dtype='float')\n",
"load_series = pd.Series(index=loads, dtype='float')\n",
"for load in loads:\n",
" cop = heatpump.get_cop(heat_output=load, Tsink=sinkT, Tsource=sourceT)\n",
" cop_series[load] = cop\n",
" load_series[load] = load / cop "
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [
{
"data": {
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",
"text/html": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig_cop_curve = cop_series.iplot(title=f'Heatpump COP curve at Tsource={sourceT} and Tsink={sinkT}', yTitle='COP', xTitle='Thermal load in %', colors=recoygreen, asFigure=True, dimensions=(600,400))\n",
"fig_cop_curve"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {},
"outputs": [
{
"data": {
"application/vnd.plotly.v1+json": {
"config": {
"plotlyServerURL": "https://plot.ly"
},
"data": [
{
"line": {
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"dash": "solid",
"shape": "linear",
"width": 1.3
},
"mode": "lines",
"name": "None",
"text": "",
"type": "scatter",
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""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig_load_curve = load_series.iplot(title=f'Heatpump Load curve at Tsource={sourceT} and Tsink={sinkT}', yTitle='E-load', xTitle='Thermal load in %', colors=recoygreen, asFigure=True, dimensions=(600,400))\n",
"fig_load_curve"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def cop_curve_new(Tsink, Tsource):\n",
" Tsink += 273\n",
" Tsource += 273\n",
" Tlift = Tsink - Tsource\n",
"\n",
" c0 = 0.0005426*Tlift**2 - 0.1178*Tlift + 6.962\n",
" c1 = 6.7058 \n",
" c2 = -1.79\n",
" \n",
" return Polynomial([c0, c1, c2])"
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [
{
"data": {
"text/latex": [
"$x \\mapsto \\text{19.2496754} + \\text{6.7058}\\,x - \\text{1.79}\\,x^{2}$"
],
"text/plain": [
"Polynomial([19.2496754, 6.7058 , -1.79 ], domain=[-1, 1], window=[-1, 1])"
]
},
"execution_count": 24,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"sourceT = 63 + 273\n",
"sinkT = 140 + 273\n",
"cop_curve_new(sourceT, sinkT)"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"heatpump = Heatpump(\n",
" name='Heatpump',\n",
" max_th_power=1,\n",
" min_th_power=0,\n",
" cop_curve=cop_curve_new\n",
")"
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"import itertools\n",
"\n",
"source_Ts = np.arange(25, 75) + 273\n",
"sink_Ts = np.arange(80, 170) + 273\n",
"\n",
"df = pd.DataFrame(columns=list(sink_Ts), index=list(source_Ts))\n",
"for sourceT, sinkT in itertools.product(source_Ts, sink_Ts):\n",
" df.loc[sourceT, sinkT] = heatpump.get_cop(heat_output=0.5, Tsink=sinkT, Tsource=sourceT)\n",
" \n",
"#df.to_csv('cops_at_50perc_load.csv', sep=';', decimal=',')"
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sourceT = 63 + 273\n",
"sinkT = 140 + 273\n",
"loads = np.arange(0, 1, 0.01)\n",
"\n",
"cop_series = pd.Series(index=loads, dtype='float')\n",
"load_series = pd.Series(index=loads, dtype='float')\n",
"for load in loads:\n",
" cop = heatpump.get_cop(heat_output=load, Tsink=sinkT, Tsource=sourceT)\n",
" cop_series[load] = cop\n",
" load_series[load] = load / cop "
]
},
{
"cell_type": "code",
"execution_count": 28,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [
{
"data": {
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",
"text/html": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"sourceTs = np.arange(50, 100)\n",
"sinkT = 140 + 273\n",
"load = 1 \n",
"cop_series = pd.Series(index=sourceTs, dtype='float')\n",
"\n",
"for sourceT in sourceTs:\n",
" cop = heatpump.get_cop(heat_output=load, Tsink=sinkT, Tsource=sourceT + 273)\n",
" cop_series[sourceT] = cop\n",
" \n",
"cop_series.iplot(yrange=[0, 8], xTitle='Source Temperature', yTitle='COP', dimensions=(800, 400))"
]
},
{
"cell_type": "code",
"execution_count": 29,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [
{
"data": {
"application/vnd.plotly.v1+json": {
"config": {
"plotlyServerURL": "https://plot.ly"
},
"data": [
{
"line": {
"color": "rgba(70, 165, 121, 1.0)",
"dash": "solid",
"shape": "linear",
"width": 1.3
},
"mode": "lines",
"name": "None",
"text": "",
"type": "scatter",
"x": [
50,
51,
52,
53,
54,
55,
56,
57,
58,
59,
60,
61,
62,
63,
64,
65,
66,
67,
68,
69,
70,
71,
72,
73,
74,
75,
76,
77,
78,
79,
80,
81,
82,
83,
84,
85,
86,
87,
88,
89,
90,
91,
92,
93,
94,
95,
96,
97,
98,
99
],
"y": [
5.670859999999999,
5.6915346,
5.713294399999999,
5.7361394,
5.760069599999999,
5.785085,
5.811185599999999,
5.838371399999999,
5.8666424,
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"text/html": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig_cop_curve = cop_series.iplot(title=f'Heatpump COP curve at Tsource={sourceT} and Tsink={sinkT}', yTitle='COP', xTitle='Thermal load in %', colors=recoygreen, asFigure=True, dimensions=(600,400))\n",
"fig_cop_curve"
]
},
{
"cell_type": "code",
"execution_count": 30,
"metadata": {},
"outputs": [
{
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",
"text/html": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig_load_curve = load_series.iplot(title=f'Heatpump Load curve at Tsource={sourceT} and Tsink={sinkT}', yTitle='E-load', xTitle='Thermal load in %', colors=recoygreen, asFigure=True, dimensions=(600,400))\n",
"fig_load_curve"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Create and assign assets"
]
},
{
"cell_type": "code",
"execution_count": 31,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def create_and_assign_assets(c, s):\n",
" heatpump_vdg = Heatpump(\n",
" name='Heatpump VDG',\n",
" max_th_power=c.hp_vdg_e_power,\n",
" min_th_power=c.hp_vdg_e_power * c.hp_min_load,\n",
" cop_curve=cop_curve_new\n",
" )\n",
"\n",
" heatpump_ndg = Heatpump(\n",
" name='Heatpump NDG',\n",
" max_th_power=c.hp_ndg_e_power,\n",
" min_th_power=c.hp_ndg_e_power * c.hp_min_load,\n",
" cop_curve=cop_curve_new\n",
" )\n",
"\n",
" capex_vdg = c.hp_capex*(heatpump_vdg.max_th_power) \n",
" capex_ndg = c.hp_capex*(heatpump_ndg.max_th_power)\n",
" heatpump_vdg.set_financials(capex=capex_vdg, opex=c.hp_opex*capex_vdg, devex=c.hp_devex*capex_vdg, lifetime=25)\n",
" heatpump_ndg.set_financials(capex=capex_ndg, opex=c.hp_opex*capex_ndg, devex=c.hp_devex*capex_ndg, lifetime=25)\n",
"\n",
" gasboiler = GasBoiler(\n",
" name='Gasboiler',\n",
" max_th_output=c.gb_power,\n",
" efficiency=c.gb_efficiency\n",
" )\n",
" gasboiler.set_financials(capex=0, opex=0, devex=0, lifetime=25)\n",
" \n",
" waterstorage = HotWaterStorage(\n",
" name='HotWaterStorage',\n",
" rated_power=c.storage_power, \n",
" capacity_per_volume=c.storage_cap_per_volume,\n",
" volume=c.storage_volume, \n",
" temperature=c.storage_temperature,\n",
" min_storagelevel=c.storage_min_level,\n",
" # initial_storagelevel=c.storage_initial_level\n",
" )\n",
" capex_ws = c.storage_capex_per_MW * waterstorage.max_power + c.storage_capex_per_MWh * waterstorage.capacity\n",
" opex_ws = c.storage_opex_perc_of_capex * capex_ws\n",
" waterstorage.set_financials(capex=capex_ws, opex=opex_ws, devex=0, lifetime=c.storage_lifetime)\n",
" \n",
" s.baseline.add_asset(gasboiler)\n",
" s.hpcase.add_asset(heatpump_vdg)\n",
" s.hpcase.add_asset(heatpump_ndg)\n",
" s.storage_case.add_asset(heatpump_vdg)\n",
" s.storage_case.add_asset(heatpump_ndg)\n",
" s.storage_case.add_asset(waterstorage)\n",
"# s.hpcase_sde.add_asset(heatpump_vdg)\n",
"# s.hpcase_sde.add_asset(heatpump_ndg)\n",
"# s.optcase1.add_asset(heatpump_vdg)\n",
"# s.optcase1.add_asset(heatpump_ndg)\n",
"# s.optcase1.add_asset(gasboiler)\n",
"# s.afrr_case.add_asset(heatpump_vdg)\n",
"# s.afrr_case.add_asset(heatpump_ndg)\n",
"# s.afrr_case.add_asset(gasboiler)\n",
" return s\n",
"\n",
"s = create_and_assign_assets(c, s)"
]
},
{
"cell_type": "code",
"execution_count": 32,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"HotWaterStorage(name=HotWaterStorage, rated_power=25, capacity=50.0, temperature=95, min_storagelevel=2.5)"
]
},
"execution_count": 32,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"s.storage_case.assets['HotWaterStorage']"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Optimization"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Strategies"
]
},
{
"cell_type": "code",
"execution_count": 33,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def baseline_sim(case):\n",
" gasboiler = list(case.assets.values())[0]\n",
" data = case.data\n",
" demand = (data['MW (VDG)'] + data['MW (NDG)']).to_list()\n",
"\n",
" minutes = iter(range(len(case.data)))\n",
" th_output = [0] * len(case.data)\n",
" gas_input = [0] * len(case.data)\n",
"\n",
" for m in minutes:\n",
" th_output[m], gas_input[m] = gasboiler.set_heat_output(demand[m])\n",
"\n",
" data['output_MW_th'] = np.array(th_output)\n",
" data['output_MWh_th'] = np.array(data['output_MW_th']/60)\n",
" data['gb_input_MW'] = np.array(gas_input)\n",
" data['gb_input_MWh'] = np.array(data['gb_input_MW']/60)\n",
" case.data = data.round(5)\n",
" return case"
]
},
{
"cell_type": "code",
"execution_count": 34,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def hponly(case):\n",
" hp_vdg = case.assets['Heatpump VDG']\n",
" hp_ndg = case.assets['Heatpump NDG']\n",
" demand_vdg = case.data['MW (VDG)'].to_list()\n",
" demand_ndg = case.data['MW (NDG)'].to_list()\n",
" Tsink_vdg = case.data['Tsink (VDG)'].to_list()\n",
" Tsink_ndg = case.data['Tsink (NDG)'].to_list()\n",
" Tsource_vdg = case.data['Tsource (VDG)'].to_list()\n",
" Tsource_ndg = case.data['Tsource (NDG)'].to_list()\n",
"\n",
" hp_vdg_input = [0] * len(case.data)\n",
" hp_ndg_input = [0] * len(case.data)\n",
" hp_vdg_output = [0] * len(case.data)\n",
" hp_ndg_output = [0] * len(case.data)\n",
"\n",
" minutes = iter(range(len(case.data)))\n",
" for m in minutes:\n",
" demand = demand_vdg[m]\n",
" if demand != 0:\n",
" hp_vdg_input[m], hp_vdg_output[m] = hp_vdg.set_heat_output(\n",
" heat_output=demand,\n",
" Tsink=Tsink_vdg[m],\n",
" Tsource=Tsource_vdg[m]\n",
" )\n",
"\n",
" demand = demand_ndg[m]\n",
" if demand != 0:\n",
" hp_ndg_input[m], hp_ndg_output[m] = hp_ndg.set_heat_output(\n",
" heat_output=demand_ndg[m],\n",
" Tsink=Tsink_ndg[m],\n",
" Tsource=Tsource_ndg[m]\n",
" )\n",
"\n",
" case.data['hp_output_MW'] = np.array(hp_vdg_output) + np.array(hp_ndg_output)\n",
" case.data['hp_input_MW'] = np.array(hp_vdg_input) + np.array(hp_ndg_input)\n",
" case.data['cop'] = case.data['hp_output_MW'] / -case.data['hp_input_MW']\n",
" \n",
" for col in case.data.columns:\n",
" if col.endswith('MW'):\n",
" case.data[col + 'h'] = case.data[col] / 60\n",
"\n",
" case.data = case.data.round(3)\n",
" return case"
]
},
{
"cell_type": "code",
"execution_count": 35,
"metadata": {},
"outputs": [],
"source": [
"Tref = 0\n",
"Cp = 4190 #J/kgK\n",
"MWtoJs = 1000_000\n",
"\n",
"def power_to_mass_flow(power_MW, Tsink, Tref, Cp):\n",
" return power_MW * MWtoJs /(Cp*(Tsink - Tref))\n",
"def energy_to_storage(hp_heat_output_MW, process_demand_MW):\n",
" return hp_heat_output_MW - process_demand_MW #MW\n",
"\n",
"def Tsource_calculation(Tstorage, discharge_power, Tsource, process_mass_flow): \n",
" discharge_mass_flow = power_to_mass_flow(discharge_power, Tstorage, Tref, Cp)\n",
" \n",
" combined_mass_flow = (discharge_mass_flow + process_mass_flow)\n",
" if combined_mass_flow == 0:\n",
" return 0\n",
" else: \n",
" return (Tstorage * discharge_mass_flow + Tsource * process_mass_flow) / combined_mass_flow"
]
},
{
"cell_type": "code",
"execution_count": 36,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def hponly_with_storage(case):\n",
" hp_vdg = case.assets['Heatpump VDG']\n",
" hp_ndg = case.assets['Heatpump NDG']\n",
" ws = case.assets['HotWaterStorage']\n",
" demands_vdg = case.data['MW (VDG)'].to_list()\n",
" demands_ndg = case.data['MW (NDG)'].to_list()\n",
" Tsink_vdg = case.data['Tsink (VDG)'].to_list()\n",
" Tsink_ndg = case.data['Tsink (NDG)'].to_list()\n",
" Tsource_vdg = case.data['Tsource (VDG)'].to_list()\n",
" Tsource_ndg = case.data['Tsource (NDG)'].to_list()\n",
" dam_prices = case.data['DAM'].to_list()\n",
" pos_prices = case.data['POS'].to_list()\n",
" neg_prices = case.data['NEG'].to_list()\n",
"\n",
" hp_vdg_input = [0] * len(case.data)\n",
" hp_ndg_input = [0] * len(case.data)\n",
" hp_vdg_output = [0] * len(case.data)\n",
" hp_ndg_output = [0] * len(case.data)\n",
"\n",
" minutes = len(case.data)\n",
" storage_levels = [None] * minutes\n",
" to_storage_list = [0] * minutes\n",
" from_storage_vdg_list = [0] * minutes\n",
" to_storage_vdg_list = [0] * minutes\n",
" from_storage_ndg_list = [0] * minutes\n",
" to_storage_ndg_list = [0] * minutes\n",
" \n",
" new_tsources_vdg = deepcopy(case.data['Tsource (VDG)'].to_list())\n",
" new_tsources_ndg = deepcopy(case.data['Tsource (NDG)'].to_list())\n",
" \n",
" ws.set_chargelevel(ws.min_chargelevel)\n",
" \n",
" for m in range(minutes):\n",
" tsource_vdg = Tsource_vdg[m]\n",
" tsink_vdg = Tsink_vdg[m]\n",
" tsource_ndg = Tsource_ndg[m]\n",
" tsink_ndg = Tsink_ndg[m]\n",
" demand_vdg = demands_vdg[m]\n",
" demand_ndg = demands_ndg[m]\n",
" \n",
" from_storage_vdg_MW = 0\n",
" to_storage_vdg_MW = 0 \n",
" from_storage_ndg_MW = 0\n",
" to_storage_ndg_MW = 0 \n",
" \n",
" if neg_prices[m] < dam_prices[m] - c.threshold:\n",
" # overproduce\n",
" desired_hp_load_vdg = min(demand_vdg + ws.charging_power_limit, hp_vdg.max_th_power)\n",
" e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(desired_hp_load_vdg, tsink_vdg, tsource_vdg)\n",
" \n",
" to_storage_vdg_MW = th_load_vdg - demand_vdg\n",
" to_storage_vdg_MW = -ws.charge(round(to_storage_vdg_MW, 3))\n",
" \n",
" extra_charging_power_constraint = ws.max_power - to_storage_vdg_MW\n",
" \n",
" desired_hp_load_ndg = min(\n",
" demand_ndg + min(ws.charging_power_limit, extra_charging_power_constraint), \n",
" hp_ndg.max_th_power\n",
" )\n",
" e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(desired_hp_load_ndg, tsink_ndg, tsource_ndg)\n",
" \n",
" to_storage_ndg_MW = th_load_ndg - demand_ndg\n",
" to_storage_ndg_MW = -ws.charge(round(to_storage_ndg_MW, 3))\n",
" \n",
" elif pos_prices[m] > dam_prices[m] + c.threshold:\n",
" # take from storage\n",
" from_process_massflow_vdg = power_to_mass_flow(demand_vdg, tsink_vdg, Tref, Cp)\n",
" try:\n",
" from_storage_vdg_MW = ws.discharging_power_limit\n",
" tsource_vdg = Tsource_calculation(ws.temperature, from_storage_vdg_MW, tsource_vdg, from_process_massflow_vdg)\n",
" \n",
" e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(demand_vdg, tsink_vdg, tsource_vdg)\n",
" except: \n",
" from_storage_vdg_MW = 0\n",
" tsource_vdg = Tsource_calculation(ws.temperature, from_storage_vdg_MW, tsource_vdg, from_process_massflow_vdg)\n",
" e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(demand_vdg, tsink_vdg, tsource_vdg)\n",
" \n",
" from_storage_vdg_MW = ws.discharge(round(from_storage_vdg_MW, 3))\n",
" from_process_massflow_ndg = power_to_mass_flow(demand_ndg, tsink_ndg, Tref, Cp)\n",
" \n",
" \n",
" \n",
" \n",
" try:\n",
" from_storage_ndg_MW = min(ws.max_power - from_storage_vdg_MW, ws.discharging_power_limit)\n",
" tsource_ndg = Tsource_calculation(ws.temperature, from_storage_ndg_MW, tsource_ndg, from_process_massflow_ndg)\n",
" e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(demand_ndg, tsink_ndg, tsource_ndg)\n",
" except: \n",
" from_storage_vdg_MW = 0\n",
" tsource_ndg = Tsource_calculation(ws.temperature, from_storage_ndg_MW, tsource_ndg, from_process_massflow_ndg)\n",
" e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(demand_ndg, tsink_ndg, tsource_ndg)\n",
" \n",
" from_storage_ndg_MW = ws.discharge(round(from_storage_ndg_MW))\n",
"\n",
" discharge = True\n",
" else:\n",
" e_load_vdg, th_load_vdg = hp_vdg.set_heat_output(\n",
" heat_output=demand_vdg,\n",
" Tsink=tsink_vdg,\n",
" Tsource=tsource_vdg\n",
" )\n",
"\n",
" e_load_ndg, th_load_ndg = hp_ndg.set_heat_output(\n",
" heat_output=demand_ndg,\n",
" Tsink=tsink_ndg,\n",
" Tsource=tsource_ndg\n",
" )\n",
" \n",
" \n",
" hp_vdg_input[m] = e_load_vdg\n",
" hp_vdg_output[m] = th_load_vdg\n",
" hp_ndg_input[m] = e_load_ndg\n",
" hp_ndg_output[m] = th_load_ndg\n",
" \n",
" storage_levels[m] = ws.chargelevel\n",
" new_tsources_vdg[m] = tsource_vdg\n",
" new_tsources_ndg[m] = tsource_ndg\n",
" to_storage_vdg_list[m] = to_storage_vdg_MW\n",
" from_storage_vdg_list[m] = from_storage_vdg_MW\n",
" to_storage_ndg_list[m] = to_storage_ndg_MW\n",
" from_storage_ndg_list[m] = from_storage_ndg_MW\n",
"\n",
" case.data['hp_output_MW'] = np.array(hp_vdg_output) + np.array(hp_ndg_output)\n",
" case.data['hp_input_MW'] = np.array(hp_vdg_input) + np.array(hp_ndg_input)\n",
" case.data['cop'] = case.data['hp_output_MW'] / -case.data['hp_input_MW']\n",
" case.data['tsource_vdg'] = new_tsources_vdg\n",
" case.data['tsource_ndg'] = new_tsources_ndg\n",
" case.data['to_storage_ndg_MW'] = to_storage_ndg_list\n",
" case.data['from_storage_ndg_MW'] = from_storage_ndg_list\n",
" case.data['to_storage_vdg_MW'] = to_storage_vdg_list\n",
" case.data['from_storage_vdg_MW'] = from_storage_vdg_list\n",
" case.data['to_storage_MW'] = case.data['to_storage_vdg_MW'] + case.data['to_storage_ndg_MW']\n",
" case.data['from_storage_MW'] = case.data['from_storage_vdg_MW'] + case.data['from_storage_ndg_MW']\n",
" case.data['storage_level_MWh'] = storage_levels\n",
" \n",
" for col in case.data.columns:\n",
" if col.endswith('MW'):\n",
" case.data[col + 'h'] = case.data[col] / 60\n",
"\n",
" case.data = case.data.round(3)\n",
" return case\n",
"# Negative values = Buy, positive values = Sell"
]
},
{
"cell_type": "code",
"execution_count": 37,
"metadata": {},
"outputs": [],
"source": [
"# charge_times = print(sum(s.storage_case.data['to_storage_MW']!= 0))\n",
"# discharge_times = print(sum(s.storage_case.data['from_storage_MW']!= 0))\n",
"# # 154476 times out of 525600, the storage is used to charge/dischage\n",
"# # from 39 000 to 110 000 discharge time increases\n"
]
},
{
"cell_type": "code",
"execution_count": 38,
"metadata": {},
"outputs": [
{
"ename": "ValueError",
"evalue": "Tsource '95.0' can not be higher than '90.47'.",
"output_type": "error",
"traceback": [
"\u001b[1;31m---------------------------------------------------------------------------\u001b[0m",
"\u001b[1;31mValueError\u001b[0m Traceback (most recent call last)",
"\u001b[1;32mC:\\Users\\SHAHLA~1\\AppData\\Local\\Temp/ipykernel_15752/145280471.py\u001b[0m in \u001b[0;36mhponly_with_storage\u001b[1;34m(case)\u001b[0m\n\u001b[0;32m 71\u001b[0m \u001b[1;33m\u001b[0m\u001b[0m\n\u001b[1;32m---> 72\u001b[1;33m \u001b[0me_load_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mth_load_vdg\u001b[0m \u001b[1;33m=\u001b[0m \u001b[0mhp_vdg\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mset_heat_output\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mdemand_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mtsink_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mtsource_vdg\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0m\u001b[0;32m 73\u001b[0m \u001b[1;32mexcept\u001b[0m\u001b[1;33m:\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n",
"\u001b[1;32mc:\\users\\shahla huseynova\\recoy\\recoy - documents\\03 - libraries\\29 - pyrecoy modelling framework\\v1.2\\pyrecoy\\pyrecoy\\assets.py\u001b[0m in \u001b[0;36mset_heat_output\u001b[1;34m(self, heat_output, Tsink, Tsource)\u001b[0m\n\u001b[0;32m 269\u001b[0m \u001b[1;32mif\u001b[0m \u001b[0mTsink\u001b[0m \u001b[1;32mis\u001b[0m \u001b[1;32mnot\u001b[0m \u001b[1;32mNone\u001b[0m \u001b[1;32mand\u001b[0m \u001b[0mTsource\u001b[0m \u001b[1;32mis\u001b[0m \u001b[1;32mnot\u001b[0m \u001b[1;32mNone\u001b[0m \u001b[1;32mand\u001b[0m \u001b[0mTsink\u001b[0m \u001b[1;33m<=\u001b[0m \u001b[0mTsource\u001b[0m\u001b[1;33m:\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[1;32m--> 270\u001b[1;33m \u001b[1;32mraise\u001b[0m \u001b[0mValueError\u001b[0m\u001b[1;33m(\u001b[0m\u001b[1;34mf\"Tsource '{Tsource}' can not be higher than '{Tsink}'.\"\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0m\u001b[0;32m 271\u001b[0m \u001b[1;33m\u001b[0m\u001b[0m\n",
"\u001b[1;31mValueError\u001b[0m: Tsource '95.0' can not be higher than '90.47'.",
"\nDuring handling of the above exception, another exception occurred:\n",
"\u001b[1;31mValueError\u001b[0m Traceback (most recent call last)",
"\u001b[1;32mC:\\Users\\SHAHLA~1\\AppData\\Local\\Temp/ipykernel_15752/3450674433.py\u001b[0m in \u001b[0;36m\u001b[1;34m\u001b[0m\n\u001b[1;32m----> 1\u001b[1;33m \u001b[0ms\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mstorage_case\u001b[0m \u001b[1;33m=\u001b[0m \u001b[0mhponly_with_storage\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0ms\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mstorage_case\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0m",
"\u001b[1;32mC:\\Users\\SHAHLA~1\\AppData\\Local\\Temp/ipykernel_15752/145280471.py\u001b[0m in \u001b[0;36mhponly_with_storage\u001b[1;34m(case)\u001b[0m\n\u001b[0;32m 74\u001b[0m \u001b[0mfrom_storage_vdg_MW\u001b[0m \u001b[1;33m=\u001b[0m \u001b[1;36m0\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0;32m 75\u001b[0m \u001b[0mtsource_vdg\u001b[0m \u001b[1;33m=\u001b[0m \u001b[0mTsource_calculation\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mws\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mtemperature\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mfrom_storage_vdg_MW\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mtsource_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mfrom_process_massflow_vdg\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[1;32m---> 76\u001b[1;33m \u001b[0me_load_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mth_load_vdg\u001b[0m \u001b[1;33m=\u001b[0m \u001b[0mhp_vdg\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mset_heat_output\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mdemand_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mtsink_vdg\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mtsource_vdg\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0m\u001b[0;32m 77\u001b[0m \u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0;32m 78\u001b[0m \u001b[0mfrom_storage_vdg_MW\u001b[0m \u001b[1;33m=\u001b[0m \u001b[0mws\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mdischarge\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mround\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mfrom_storage_vdg_MW\u001b[0m\u001b[1;33m,\u001b[0m \u001b[1;36m3\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n",
"\u001b[1;32mc:\\users\\shahla huseynova\\recoy\\recoy - documents\\03 - libraries\\29 - pyrecoy modelling framework\\v1.2\\pyrecoy\\pyrecoy\\assets.py\u001b[0m in \u001b[0;36mset_heat_output\u001b[1;34m(self, heat_output, Tsink, Tsource)\u001b[0m\n\u001b[0;32m 268\u001b[0m \u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0;32m 269\u001b[0m \u001b[1;32mif\u001b[0m \u001b[0mTsink\u001b[0m \u001b[1;32mis\u001b[0m \u001b[1;32mnot\u001b[0m \u001b[1;32mNone\u001b[0m \u001b[1;32mand\u001b[0m \u001b[0mTsource\u001b[0m \u001b[1;32mis\u001b[0m \u001b[1;32mnot\u001b[0m \u001b[1;32mNone\u001b[0m \u001b[1;32mand\u001b[0m \u001b[0mTsink\u001b[0m \u001b[1;33m<=\u001b[0m \u001b[0mTsource\u001b[0m\u001b[1;33m:\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[1;32m--> 270\u001b[1;33m \u001b[1;32mraise\u001b[0m \u001b[0mValueError\u001b[0m\u001b[1;33m(\u001b[0m\u001b[1;34mf\"Tsource '{Tsource}' can not be higher than '{Tsink}'.\"\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0m\u001b[0;32m 271\u001b[0m \u001b[1;33m\u001b[0m\u001b[0m\n\u001b[0;32m 272\u001b[0m \u001b[0mcop\u001b[0m \u001b[1;33m=\u001b[0m \u001b[0mself\u001b[0m\u001b[1;33m.\u001b[0m\u001b[0mget_cop\u001b[0m\u001b[1;33m(\u001b[0m\u001b[0mheat_output\u001b[0m\u001b[1;33m=\u001b[0m\u001b[0mheat_output\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mTsink\u001b[0m\u001b[1;33m=\u001b[0m\u001b[0mTsink\u001b[0m\u001b[1;33m,\u001b[0m \u001b[0mTsource\u001b[0m\u001b[1;33m=\u001b[0m\u001b[0mTsource\u001b[0m\u001b[1;33m)\u001b[0m\u001b[1;33m\u001b[0m\u001b[1;33m\u001b[0m\u001b[0m\n",
"\u001b[1;31mValueError\u001b[0m: Tsource '95.0' can not be higher than '90.47'."
]
}
],
"source": [
"s.storage_case = hponly_with_storage(s.storage_case)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data.iloc[585]"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data[['DAM', 'POS', 'NEG', 'hp_output_MW', 'to_storage_MW', 'Total demand']].describe()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data[['DAM', 'POS', 'NEG', 'hp_output_MW', 'to_storage_MW', 'from_storage_MW','Total demand']].sample(20)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.hpcase.data.columns"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data.columns"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"# hp_selection = s.hpcase.data[['DAM', 'POS', 'NEG', 'hp_input_MW', 'hp_output_MW', 'cop', 'Total demand']]\n",
"hp_selection = s.hpcase.data[['DAM', 'POS', 'NEG', 'Total demand']]\n",
"storage_selection = s.storage_case.data[['hp_input_MW', 'hp_output_MW', 'cop', 'to_storage_MW', 'from_storage_MW']]\n",
"\n",
"selection = pd.concat([hp_selection, storage_selection], axis=1)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"selection.sample(20)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"selection.mean()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"########################\n",
"\n",
"# This is where we left\n",
"\n",
"########################"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def cost_function(th_load, cop, electricity_cost, alt_heat_price, demand):\n",
" return (\n",
" th_load / cop * electricity_cost\n",
" + (demand - th_load) * alt_heat_price\n",
" )"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def hybrid_imb_optimisation(case, decimals, s):\n",
" gb = case.assets['Gasboiler']\n",
" hp_vdg = case.assets['Heatpump VDG']\n",
" hp_ndg = case.assets['Heatpump NDG']\n",
" demand_vdg = case.data['MW (VDG)'].round(decimals).to_list()\n",
" demand_ndg = case.data['MW (NDG)'].round(decimals).to_list()\n",
" Tsink_vdg = case.data['Tsink (VDG)'].round(decimals).to_list()\n",
" Tsink_ndg = case.data['Tsink (NDG)'].round(decimals).to_list()\n",
" Tsource_vdg = case.data['Tsource (VDG)'].round(decimals).to_list()\n",
" Tsource_ndg = case.data['Tsource (NDG)'].round(decimals).to_list()\n",
" fore_neg = case.data[c.forecast].fillna(999).round(decimals).to_list()\n",
" gas_prices = case.data['Gas prices (€/MWh)'].round(decimals).to_list()\n",
" co2_prices = case.data['CO2 prices (€/MWh)'].round(decimals).to_list()\n",
" eb_ode_g = s.eb_ode_g\n",
" eb_ode_e = s.eb_ode_e\n",
" \n",
" gb_input = [0] * len(case.data)\n",
" gb_output = [0] * len(case.data)\n",
"\n",
" minutes = range(len(case.data))\n",
" hp_output = [0] * len(case.data)\n",
" hp_input = [0] * len(case.data)\n",
"\n",
" for m in tqdm(minutes):\n",
" dem_vgd = demand_vdg[m]\n",
" if dem_vgd != 0:\n",
" max_load = min(hp_vdg.max_th_power, dem_vgd)\n",
" min_load = hp_vdg.min_th_power\n",
" Tsink = Tsink_vdg[m]\n",
" Tsource = Tsource_vdg[m]\n",
" cop_max_load = hp_vdg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n",
" cop_min_load = hp_vdg.get_cop(heat_output=min_load, Tsink=Tsink_vdg[m], Tsource=Tsource_vdg[m])\n",
" \n",
" cost_full_load = cost_function(\n",
" th_load=max_load,\n",
" cop=cop_max_load,\n",
" electricity_cost=fore_neg[m] + eb_ode_e - c.sde_switch_price_correction,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_vgd\n",
" )\n",
" \n",
" cost_min_load = cost_function(\n",
" th_load=min_load,\n",
" cop=cop_min_load,\n",
" electricity_cost=fore_neg[m] + eb_ode_e,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_vgd\n",
" )\n",
" \n",
" if cost_full_load < cost_min_load:\n",
" hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(max_load, Tsink, Tsource)\n",
" else:\n",
" hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(min_load, Tsink, Tsource)\n",
" else:\n",
" hp_vdg_input, hp_vdg_output = (0, 0)\n",
"\n",
" dem_ngd = demand_ndg[m]\n",
" if dem_ngd != 0:\n",
" max_load = min(hp_ndg.max_th_power, dem_ngd)\n",
" min_load = hp_ndg.min_th_power\n",
" Tsink = Tsink_ndg[m]\n",
" Tsource = Tsource_ndg[m]\n",
" cop_max_load = hp_ndg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n",
" cop_min_load = hp_ndg.get_cop(heat_output=min_load, Tsink=Tsink, Tsource=Tsource)\n",
" \n",
" cost_full_load = cost_function(\n",
" th_load=max_load,\n",
" cop=cop_max_load,\n",
" electricity_cost=fore_neg[m] + eb_ode_e,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_ngd\n",
" )\n",
" \n",
" cost_min_load = cost_function(\n",
" th_load=min_load,\n",
" cop=cop_min_load,\n",
" electricity_cost=fore_neg[m] + eb_ode_e,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_vgd\n",
" )\n",
" \n",
" if cost_full_load <= cost_min_load:\n",
" hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(max_load, Tsink=Tsink, Tsource=Tsource)\n",
" else:\n",
" hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(min_load, Tsink=Tsink, Tsource=Tsource)\n",
" else:\n",
" hp_ndg_input, hp_ndg_output = (0, 0)\n",
"\n",
" hp_out = hp_vdg_output + hp_ndg_output\n",
" hp_output[m] = hp_out\n",
" hp_input[m] = hp_vdg_input + hp_ndg_input\n",
" remaining_demand = max(dem_vgd+dem_ngd-hp_out, 0)\n",
" gb_output[m], gb_input[m] = gb.set_heat_output(remaining_demand)\n",
"\n",
" case.data['hp_output_MW'] = np.array(hp_output)\n",
" case.data['hp_input_MW'] = np.array(hp_input)\n",
" case.data['gb_output_MW'] = np.array(gb_output)\n",
" case.data['gb_input_MW'] = np.array(gb_input)\n",
"\n",
" for col in case.data.columns:\n",
" if col.endswith('MW'):\n",
" case.data[col + 'h'] = case.data[col] / 60\n",
"\n",
" case.data = case.data.round(5)\n",
" return case"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"aFRR\n",
"* Bid in a volume (X MW) --> Strategy is to only bid in on aFRR down\n",
"* Remaining demand is filed in by gasboiler\n",
"* Bid price at switch price?\n",
"* Assume direct response to 0% for now?\n"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def calc_afrr_capacity(case):\n",
" hp_vdg = case.assets['Heatpump VDG']\n",
" hp_ndg = case.assets['Heatpump NDG']\n",
" \n",
" capacity = 0\n",
" for hp in [hp_vdg, hp_ndg]:\n",
" max_th_output = hp.max_th_power\n",
" cop = hp.get_cop(max_th_output, Tsink=135, Tsource=60)\n",
" e_power = max_th_output / cop\n",
" capacity += e_power\n",
" return capacity"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def aFRR_optimisation(case, s):\n",
" s.afrr_case.afrr_capacity = calc_afrr_capacity(s.afrr_case)\n",
" gb = case.assets['Gasboiler']\n",
" hp_vdg = case.assets['Heatpump VDG']\n",
" hp_ndg = case.assets['Heatpump NDG']\n",
" demand_vdg = case.data['MW (VDG)'].to_list()\n",
" demand_ndg = case.data['MW (NDG)'].to_list()\n",
" Tsink_vdg = case.data['Tsink (VDG)'].to_list()\n",
" Tsink_ndg = case.data['Tsink (NDG)'].to_list()\n",
" Tsource_vdg = case.data['Tsource (VDG)'].to_list()\n",
" Tsource_ndg = case.data['Tsource (NDG)'].to_list()\n",
" afrr_up = case.data['Hoogste_prijs_opregelen'].fillna(-999).to_list()\n",
" gas_prices = case.data['Gas prices (€/MWh)'].to_list()\n",
" co2_prices = case.data['CO2 prices (€/MWh)'].to_list()\n",
" eb_ode_g = s.eb_ode_g\n",
" eb_ode_e = s.eb_ode_e\n",
" \n",
" gb_input = [0] * len(case.data)\n",
" gb_output = [0] * len(case.data)\n",
"\n",
" minutes = range(len(case.data))\n",
" hp_output = [0] * len(case.data)\n",
" hp_input = [0] * len(case.data)\n",
"\n",
" for m in tqdm(minutes):\n",
" dem_vgd = demand_vdg[m]\n",
" if dem_vgd != 0:\n",
" max_load = min(hp_vdg.max_th_power, dem_vgd)\n",
" min_load = hp_vdg.min_th_power\n",
" Tsink = Tsink_vdg[m]\n",
" Tsource = Tsource_vdg[m]\n",
" cop_max_load = hp_vdg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n",
" cop_min_load = hp_vdg.get_cop(heat_output=min_load, Tsink=Tsink_vdg[m], Tsource=Tsource_vdg[m])\n",
" \n",
" cost_full_load = cost_function(\n",
" th_load=max_load,\n",
" cop=cop_max_load,\n",
" electricity_cost=afrr_up[m] + eb_ode_e - c.sde_switch_price_correction,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_vgd\n",
" )\n",
" \n",
" cost_min_load = cost_function(\n",
" th_load=min_load,\n",
" cop=cop_min_load,\n",
" electricity_cost=afrr_up[m] + eb_ode_e,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_vgd\n",
" )\n",
" \n",
" if cost_full_load < cost_min_load:\n",
" hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(max_load, Tsink, Tsource)\n",
" else:\n",
" hp_vdg_input, hp_vdg_output = hp_vdg.set_heat_output(min_load, Tsink, Tsource)\n",
" else:\n",
" hp_vdg_input, hp_vdg_output = (0, 0)\n",
"\n",
" dem_ngd = demand_ndg[m]\n",
" if dem_ngd != 0:\n",
" max_load = min(hp_ndg.max_th_power, dem_ngd)\n",
" min_load = hp_ndg.min_th_power\n",
" Tsink = Tsink_ndg[m]\n",
" Tsource = Tsource_ndg[m]\n",
" cop_max_load = hp_ndg.get_cop(heat_output=max_load, Tsink=Tsink, Tsource=Tsource)\n",
" cop_min_load = hp_ndg.get_cop(heat_output=min_load, Tsink=Tsink, Tsource=Tsource)\n",
" \n",
" cost_full_load = cost_function(\n",
" th_load=max_load,\n",
" cop=cop_max_load,\n",
" electricity_cost=afrr_up[m] + eb_ode_e,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_ngd\n",
" )\n",
" \n",
" cost_min_load = cost_function(\n",
" th_load=min_load,\n",
" cop=cop_min_load,\n",
" electricity_cost=afrr_up[m] + eb_ode_e,\n",
" alt_heat_price=gas_prices[m] + co2_prices[m] + eb_ode_g/case.assets['Gasboiler'].efficiency,\n",
" demand=dem_vgd\n",
" )\n",
" \n",
" if cost_full_load <= cost_min_load:\n",
" hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(max_load, Tsink=Tsink, Tsource=Tsource)\n",
" else:\n",
" hp_ndg_input, hp_ndg_output = hp_ndg.set_heat_output(min_load, Tsink=Tsink, Tsource=Tsource)\n",
" else:\n",
" hp_ndg_input, hp_ndg_output = (0, 0)\n",
"\n",
" hp_out = hp_vdg_output + hp_ndg_output\n",
" hp_output[m] = hp_out\n",
" hp_input[m] = hp_vdg_input + hp_ndg_input\n",
" remaining_demand = max(dem_vgd+dem_ngd-hp_out, 0)\n",
" gb_output[m], gb_input[m] = gb.set_heat_output(remaining_demand)\n",
"\n",
" case.data['hp_output_MW'] = np.array(hp_output)\n",
" case.data['hp_input_MW'] = np.array(hp_input)\n",
" case.data['gb_output_MW'] = np.array(gb_output)\n",
" case.data['gb_input_MW'] = np.array(gb_input)\n",
"\n",
" for col in case.data.columns:\n",
" if col.endswith('MW'):\n",
" case.data[col + 'h'] = case.data[col] / 60\n",
"\n",
" case.data = case.data.round(5)\n",
" return case"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Run optimisation"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def run_optimisation(c, s):\n",
" s.baseline = baseline_sim(s.baseline)\n",
" s.hpcase = hponly(s.hpcase)\n",
" s.storage_case = hponly_with_storage(s.storage_case)\n",
"# s.hpcase_sde.assign_algorithm(hponly)\n",
"# s.hpcase_sde.run()\n",
" \n",
"# s.optcase1.assign_algorithm(hybrid_imb_optimisation)\n",
"# s.optcase1.run(decimals=2, s=s)\n",
" \n",
"# s.afrr_case.assign_algorithm(aFRR_optimisation)\n",
"# s.afrr_case.run(s=s)\n",
" \n",
" for case in [s.hpcase, s.storage_case]: # [s.hpcase, s.hpcase_sde, s.optcase1, s.afrr_case]:\n",
" case.mean_cop = case.data['hp_output_MW'].sum() / case.data['hp_input_MW'].abs().sum()\n",
" \n",
" return s\n",
"\n",
"s = run_optimisation(c, s)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.hpcase.data['hp_output_MW'].sum() /s.hpcase.data['hp_input_MW'].abs().sum() "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data['hp_output_MW'].sum() /s.storage_case.data['hp_input_MW'].abs().sum() "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.hpcase.data.head()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"vis_data = s.storage_case.data[[\n",
" 'storage_level_MWh', \n",
" #'to_storage_ndg_MW', \n",
" #'to_storage_vdg_MW', \n",
" 'to_storage_MW', \n",
" #'from_storage_ndg_MW', \n",
" #'from_storage_vdg_MW',\n",
" 'from_storage_MW'\n",
"]]\n",
"\n",
"cops = pd.concat([s.hpcase.data['cop'], s.storage_case.data['cop']], axis=1)\n",
"vis_data = pd.concat([vis_data, cops], axis=1)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"vis_data.loc['2019-01-01', :].iplot(subplots=True, shape=(5,1), dimensions=(1000, 800))"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"total_to_storage = s.storage_case.data['to_storage_MWh'].sum()\n",
"total_from_storage = s.storage_case.data['from_storage_MWh'].sum()\n",
"total_to_storage, total_from_storage"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data.columns"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"hp_output = s.storage_case.data['hp_output_MW'].round(2)\n",
"demand_and_to_storage = (s.storage_case.data['Total demand'] + s.storage_case.data['to_storage_MW']).round(2)\n",
"hp_output.equals(demand_and_to_storage)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"pd.concat([hp_output, demand_and_to_storage], axis=1).resample('H').sum().iplot()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Financials"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def calculate_sde_subsidy(c, s, case):\n",
" hp_capacity = abs(case.assets['Heatpump VDG'].max_th_power) + abs(case.assets['Heatpump NDG'].max_th_power)\n",
" case.full_load_hours = abs(case.data['hp_output_MWh'].sum() / hp_capacity)\n",
"\n",
" subsidized_hours = min(case.full_load_hours, 8000)\n",
" subsidized_MWh = subsidized_hours * hp_capacity\n",
"\n",
" base_amount_per_MWh_th = round(c.sde_base_amount*0.173 + c.longterm_gas_price, 2)\n",
" base_subsidy_amount = round(base_amount_per_MWh_th * subsidized_MWh, 2)\n",
" long_term_gas_price_LHV = round(EURperHHV_to_EURperLHV(c.longterm_gas_price), 2)\n",
" base_amount_gas = (2/3)*long_term_gas_price_LHV*0.9\n",
" mean_ttf_price_LHV = round(EURperHHV_to_EURperLHV(case.data['Gas prices (€/MWh)'].mean()), 2)\n",
" correction_amount_gas = max(mean_ttf_price_LHV, base_amount_gas)\n",
" avoided_gas_consumption = subsidized_MWh/0.9\n",
" correction_gas = round(correction_amount_gas * avoided_gas_consumption, 2)\n",
"\n",
" base_amount_co2 = (2/3)*c.longterm_co2_price\n",
" avoided_co2_emission = avoided_gas_consumption * 0.226\n",
" mean_ets_price = round(EURperHHV_to_EURperLHV(case.data['CO2 prices (€/ton)'].mean()), 2)\n",
" correction_amount_co2 = max(base_amount_co2, mean_ets_price)\n",
" correction_co2 = round(correction_amount_co2 * avoided_co2_emission, 2)\n",
"\n",
" sde_subsidy_corrected = max(base_subsidy_amount - (correction_gas + correction_co2), 0)\n",
" sde_per_MWh_th = sde_subsidy_corrected / subsidized_MWh\n",
" sde_per_MWh_e = sde_subsidy_corrected / case.data['hp_input_MWh'].abs().sum()\n",
"\n",
" case.sde_results = {\n",
" 'base_amount': base_subsidy_amount,\n",
" 'correction_gas': correction_gas,\n",
" 'correction_co2': correction_co2,\n",
" 'corrected_amount': sde_subsidy_corrected,\n",
" 'sde_per_MWh_th': sde_per_MWh_th,\n",
" 'sde_per_MWh_e': sde_per_MWh_e\n",
" }\n",
" return case"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data.columns"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def collect_cashflows(c, s):\n",
" s.hpcase.generate_electr_market_results(nom_col='hp_input_MWh', real_col='hp_input_MWh')\n",
" s.storage_case.data['nomination_MWh'] = s.hpcase.data['hp_input_MWh']\n",
" s.storage_case.generate_electr_market_results(nom_col='nomination_MWh', real_col='hp_input_MWh')\n",
"\n",
"# s.hpcase_sde.generate_electr_market_results(nom_col='hp_input_MWh', real_col='hp_input_MWh')\n",
" \n",
"# s.optcase1.data['DA Nom'] = s.hpcase.data['hp_input_MWh'] * c.day_ahead_buying_perc\n",
"# s.optcase1.generate_electr_market_results(nom_col='DA Nom', real_col='hp_input_MWh')\n",
" \n",
"# s.afrr_case.data['POS'] = s.afrr_case.data['aFRR_up'].fillna(value=s.afrr_case.data['POS'])\n",
"# s.afrr_case.data['DA Nom'] = s.hpcase.data['hp_input_MWh']\n",
"# s.afrr_case.generate_electr_market_results(nom_col='DA Nom', real_col='hp_input_MWh')\n",
"# s.afrr_case.add_cashflow('aFRR capacity fee (€)', c.afrr_capacity_fee * s.afrr_case.afrr_capacity)\n",
" \n",
" for case in [s.baseline]: #, s.optcase1, s.afrr_case]:\n",
" case.add_gas_costs(gasvolumes_col='gb_input_MWh')\n",
" case.add_co2_costs(volume_cols='gb_input_MWh', fuel='gas')\n",
" case.add_eb_ode(commodity='gas', tax_bracket=c.tax_bracket_g)\n",
" \n",
" for case in [s.hpcase, s.storage_case]: #, s.hpcase_sde, s.optcase1, s.afrr_case]:\n",
" \n",
" case.add_eb_ode(commodity='electricity', tax_bracket=c.tax_bracket_e, cons_col='hp_input_MWh')\n",
" case.add_grid_costs(\n",
" power_MW_col='hp_input_MW',\n",
" grid_operator=c.grid_operator,\n",
" year=2020, \n",
" connection_type=c.connection_type\n",
" )\n",
" \n",
" for case in s.sde_cases:\n",
" case = calculate_sde_subsidy(c=c, s=s, case=case)\n",
" case.add_cashflow('SDE++ subsidy (€)', case.sde_results['corrected_amount'])\n",
" return s\n",
"\n",
"s = collect_cashflows(c, s)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def calculate_financials(c, s):\n",
" for case in s.cases:\n",
" case.calculate_ebitda()\n",
"\n",
" for case in [s.hpcase, s.storage_case]: #, s.hpcase_sde, s.optcase1, s.afrr_case]:\n",
" case.calculate_business_case(\n",
" project_duration=c.project_duration, \n",
" discount_rate=c.discount_rate, \n",
" baseline=s.baseline\n",
" )\n",
" \n",
" return s\n",
"\n",
"s = calculate_financials(c, s)"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Visualisations"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"fig_demands_over_time = s.demand['Total demand'].resample('H').mean().iplot(\n",
" title='Smurfit Kappa: Heat demand by Hour in MW', \n",
" yTitle='MW', \n",
" colors=recoygreen,\n",
" asFigure=True,\n",
" dimensions=(800, 400)\n",
")\n",
"fig_demands_over_time"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"demands_fig = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].resample('H').mean().iplot(\n",
" kind='box',\n",
" title='Smurfit Kappa: Source and Sink temperatures',\n",
" color=recoygreen,\n",
" yTitle='Temperature in degrees C',\n",
" legend=False,\n",
" asFigure=True,\n",
" dimensions=(800, 400)\n",
")\n",
"demands_fig"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data.columns"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"temp_comparison = pd.concat([s.storage_case.data[['tsource_ndg', 'tsource_vdg']], s.storage_case.data[['Tsource (NDG)', 'Tsource (VDG)']]], axis=1)\n",
"temp_comparison.columns = ['Tsource (NDG) -after', 'Tsource (VDG) - after', 'Tsource (NDG) - before', 'Tsource (VDG) - before']\n",
"temp_comparison.resample('15T').mean().iplot()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data[['tsource_ndg', 'tsource_vdg']].idxmin()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"s.storage_case.data.loc['2019-01-04 07:45:00']"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"temp_comparison.resample('15T').min()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"test_hp = Heatpump(\n",
" name='Heatpump for Testing',\n",
" max_th_power=1,\n",
" min_th_power=0.3,\n",
" cop_curve=cop_curve\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"# Tsrc_vdg, Tsnk_vdg, Tsrc_ndg, Tsnk_ndg = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].mean().to_list()\n",
"# mean_gas_price = (s.optcase1.data['Gas prices (€/MWh)'].mean() \n",
"# + s.eb_ode_g \n",
"# + s.optcase1.data['CO2 prices (€/MWh)'].mean()\n",
"# )\n",
"\n",
"# max_gas_price = (s.optcase1.data['Gas prices (€/MWh)'].max() \n",
"# + s.eb_ode_g \n",
"# + s.optcase1.data['CO2 prices (€/MWh)'].max()\n",
"# )\n",
"\n",
"# min_gas_price = (s.optcase1.data['Gas prices (€/MWh)'].min() \n",
"# + s.eb_ode_g \n",
"# + s.optcase1.data['CO2 prices (€/MWh)'].min()\n",
"# )\n",
"\n",
"# Tsrc_vdg_min, Tsnk_vdg_min, Tsrc_ndg_min, Tsnk_ndg_min = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].min().to_list()\n",
"# Tsrc_vdg_max, Tsnk_vdg_max, Tsrc_ndg_max, Tsnk_ndg_max = s.demand[['Tsource (VDG)', 'Tsink (VDG)', 'Tsource (NDG)', 'Tsink (NDG)']].max().to_list()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"import plotly.graph_objs as go\n",
"def create_load_trace(gas_price, Tsnk, Tsrc, name):\n",
" loads = []\n",
" eprices = list(range(1000))\n",
" for eprice in eprices:\n",
" _, load = test_hp.set_opt_load(\n",
" electricity_cost=eprice + s.eb_ode_e,\n",
" alt_heat_price=gas_price / 0.9,\n",
" demand=1, \n",
" Tsink=Tsnk,\n",
" Tsource=Tsrc\n",
" )\n",
" loads.append(load)\n",
" trace = go.Scatter(x=eprices, y=loads, name=name)\n",
" return trace"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"# import plotly.graph_objects as go\n",
"# import numpy as np\n",
"\n",
"# fig = go.Figure()\n",
"\n",
"# configs = {\n",
"# 'mean': [mean_gas_price, Tsnk_vdg, Tsrc_vdg],\n",
"# 'unfav_gas': [min_gas_price, Tsnk_vdg, Tsrc_vdg],\n",
"# 'fav_gas': [max_gas_price, Tsnk_vdg, Tsrc_vdg],\n",
"# 'unfav_all': [min_gas_price, Tsnk_vdg_max, Tsrc_vdg_min],\n",
"# 'fav_all': [max_gas_price, Tsnk_vdg_min, Tsrc_vdg_max],\n",
"# }\n",
"\n",
"# for name, config in configs.items():\n",
"# trace = create_load_trace(*config, name)\n",
"# fig.add_trace(trace)\n",
"\n",
"# fig.update_layout(title='Switch prices for different configurations')\n",
"# fig.show()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"date = s.baseline.data.index[0].strftime('%Y-%m-%d')"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"fig_steamboiler = s.baseline.data[['Total demand', 'output_MW_th']].abs().loc[date, :].iplot(\n",
" subplots=True, \n",
" title=f'Steamboiler only case on {date}',\n",
" subplot_titles=['Total demand', 'Steam boiler output (MW)'],\n",
" legend=False,\n",
" dimensions=(800, 400),\n",
" colors=[recoydarkblue, recoygreen], \n",
" asFigure=True,\n",
" shape = (2, 1)\n",
")\n",
"fig_steamboiler"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"fig_heatpump = s.hpcase.data[['Total demand', 'hp_output_MW']].abs().loc[date, :].iplot(\n",
" subplots=True, \n",
" title=f'Heatpump only case on {date}', \n",
" subplot_titles=['Total demand', 'Heatpump output (MW)'],\n",
" legend=False,\n",
" dimensions=(800, 400),\n",
" colors=[recoydarkblue, recoygreen], \n",
" asFigure=True,\n",
" shape = (2, 1)\n",
")\n",
"fig_heatpump"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"# fig_optcase = s.optcase1.data[['hp_output_MW', 'gb_output_MW', 'NEG']].loc[date, :].iplot(\n",
"# subplots=True, \n",
"# title=f'Hybrid case on {date}',\n",
"# subplot_titles=['Heatpump output (MW)', 'Steam boiler output (MW)', 'Imbalance price (€/MWh)'],\n",
"# legend=False,\n",
"# dimensions=(800, 600),\n",
"# colors=[recoydarkblue, recoygreen, recoyred],\n",
"# asFigure=True,\n",
"# shape=(3,1)\n",
"# )\n",
"# fig_optcase"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"# date = '2019-09-04'\n",
"\n",
"# fig_optcase2 = s.optcase1.data[['hp_output_MW', 'gb_output_MW', 'NEG']].loc[date, :].iplot(\n",
"# subplots=True, \n",
"# title=f'Hybrid case on {date}',\n",
"# subplot_titles=['Heatpump output (MW)', 'Steam boiler output (MW)', 'Imbalance price (€/MWh)'],\n",
"# legend=False,\n",
"# dimensions=(800, 600),\n",
"# colors=[recoydarkblue, recoygreen, recoyred],\n",
"# asFigure=True,\n",
"# shape=(3,1)\n",
"# )\n",
"# fig_optcase2"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"report = ComparisonReport(\n",
" cases=s.optcases, \n",
" kind='electr_market_results',\n",
")\n",
"report.show()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"casereport = ComparisonReport(cases = s.cases, kind='ebitda_calc', baseline=s.baseline, comparison='relative')\n",
"casereport.show(presentation_format=True)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"BusinessCaseReport(s.hpcase).show()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"#price chart\n",
"from copy import deepcopy\n",
"\n",
"data = deepcopy(s.baseline.data)\n",
"data = data[data.columns[:2]]\n",
"data[data.columns[1]] = MWh_gas_to_tonnes_CO2(data[data.columns[1]])\n",
"data = data.rename(columns={\"CO2 prices (€/ton)\": \"CO2 prices (€/MWh)\"})\n",
"\n",
"data.resample('D').mean().iplot(dimensions=(800, 300), title='Gasprices vs. CO2 prices', colors=recoycolors)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"# #price chart\n",
"# from copy import deepcopy\n",
"\n",
"# s.optcase1.data['DAM'].resample('D').mean().iplot(dimensions=(800, 300), title='Electricity Prices', colors=recoycolors)\n",
"\n",
"# _source_output = s.optcase1.data[['hp_output_MWh', 'gb_output_MWh']].resample('M').sum()\n",
"# _total_output = _source_output.sum(axis=1)\n",
"# _data = _source_output.divide(_total_output, axis=0).rename(\n",
"# columns={'hp_output_MWh':'Heat pump', 'gb_output_MWh':'Gasboiler'}\n",
"# ) * 100\n",
"\n",
"# production_fig = _data.iplot(\n",
"# kind='bar',\n",
"# barmode='stack',\n",
"# colors=[recoydarkblue, recoygreen],\n",
"# title='Hybrid case: Heat production per Month by Source in % share',\n",
"# yTitle='Share of production in %',\n",
"# dimensions=(600, 400),\n",
"# asFigure=True\n",
"# )\n",
"\n",
"# production_fig = production_fig.update_layout(legend_traceorder=\"reversed\")\n",
"# production_fig"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"report = ComparisonReport(s.cases, kind='capex').report\n",
"report = report[report.index.str.contains('CAPEX')].T\n",
"capex_fig = report.iplot(\n",
" kind='bar', \n",
" barmode='relative',\n",
" colors=recoycolors,\n",
" title='CAPEX by Casestudy',\n",
" yTitle='CAPEX in €',\n",
" dimensions=(600, 400),\n",
" asFigure=True,\n",
")\n",
"\n",
"capex_fig = capex_fig.update_layout(legend_traceorder=\"reversed\")\n",
"capex_fig"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"cashflow_report = ComparisonReport(cases = s.cases, kind='cashflows')\n",
"\n",
"fig = cashflow_report.report.T.iplot(\n",
" kind='bar',\n",
" barmode='relative',\n",
" colors=recoycolors,\n",
" title='OPEX breakdown',\n",
" asFigure=True,\n",
" yTitle='€',\n",
" dimensions=(800, 600)\n",
")\n",
"\n",
"ebitda_report = ComparisonReport(cases=s.cases, kind='ebitda_calc')\n",
"scat = go.Scatter(\n",
" mode='markers',\n",
" y=ebitda_report.report.loc['EBITDA (€)', :].values, \n",
" x=ebitda_report.report.columns, \n",
" line=go.scatter.Line(color=recoydarkgrey),\n",
" marker=dict(\n",
" color=recoydarkgrey,\n",
" size=20,\n",
" line=dict(\n",
" color=recoydarkgrey,\n",
" width=3\n",
" ),\n",
" symbol='line-ew'\n",
" ),\n",
" name='EBITDA (€)'\n",
")\n",
"fig.add_trace(scat)\n",
"fig"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"# ebitda_report.show(comparison='relative')"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_series = SingleFigureComparison(s.cases, 'ebitda', label='EBITDA').report\n",
"ebitda_graph = _series.iplot(\n",
" kind='bar',\n",
" title='Yearly EBITDA by Casestudy in €',\n",
" colors=recoygreen,\n",
" dimensions=(600, 400), \n",
" yTitle='EBITDA in €',\n",
" asFigure=True,\n",
" yrange=[_series.min() * 1.2, max(_series.max() * 2, 0)]\n",
")\n",
"\n",
"ebitda_graph.update_traces(\n",
" text=_series.values/1000_000, \n",
" textposition='outside', \n",
" texttemplate=\"%{text:.1f}M €\", \n",
")\n",
"\n",
"ebitda_graph"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_series = SingleFigureComparison(s.optcases, 'npv', label='NPV').report\n",
"\n",
"npv_graph = _series.iplot(\n",
" kind='bar',\n",
" title='NPV by Casestudy in €',\n",
" colors=recoygreen,\n",
" dimensions=(600, 400), \n",
" yTitle='NPV in €',\n",
" asFigure=True,\n",
" yrange=[0, _series.max() * 1.1]\n",
")\n",
"\n",
"npv_graph.update_traces(\n",
" text=_series.values/1000_000, \n",
" textposition='outside', \n",
" texttemplate=\"%{text:.1f}M €\", \n",
")\n",
"\n",
"npv_graph"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"irr_report = (SingleFigureComparison(s.optcases, 'irr', label='IRR').report * 100)\n",
"irr_fig = irr_report.iplot(\n",
" kind='bar',\n",
" title='IRR by Casestudy in %',\n",
" colors=recoygreen,\n",
" dimensions=(600, 400),\n",
" yTitle='IRR in %',\n",
" asFigure=True,\n",
" yrange=[0, irr_report.max() * 1.2]\n",
")\n",
"\n",
"irr_fig.update_traces(\n",
" text=irr_report.values, \n",
" textposition='outside', \n",
" texttemplate=\"%{text:.0f} %\", \n",
")\n",
"\n",
"irr_fig"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_series = (SingleFigureComparison(s.optcases, 'spp', label='Simple Payback Time').report)\n",
"spt_fig = _series.iplot(\n",
" kind='bar',\n",
" title='Simple Payback Time by Casestudy in Years',\n",
" colors=recoygreen,\n",
" dimensions=(600, 400),\n",
" yTitle='Years',\n",
" asFigure=True,\n",
" yrange=[0, _series.max() * 1.2]\n",
")\n",
"\n",
"spt_fig.update_traces(\n",
" text=_series.values, \n",
" textposition='outside', \n",
" texttemplate=\"%{text:.1f} years\", \n",
")\n",
"\n",
"spt_fig "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"mean_cops = (SingleFigureComparison(s.optcases, 'mean_cop', label='COP').report)\n",
"cop_fig = mean_cops.iplot(\n",
" kind='bar',\n",
" title='Mean COP by Casestudy',\n",
" colors=recoygreen,\n",
" dimensions=(600, 400),\n",
" yTitle='COP',\n",
" asFigure=True,\n",
" yrange=[0, mean_cops.max() * 1.2]\n",
")\n",
"\n",
"cop_fig.update_traces(\n",
" text=mean_cops.values, \n",
" textposition='outside', \n",
" texttemplate=\"%{text:.1f}\", \n",
")\n",
"\n",
"cop_fig "
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Sensitivity analysis"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"We have agreed that for the sensitivity analysis we will vary the following key assumptions in the flex-model:\n",
"1. Market prices of gas and electricity. We will use the actual prices for 2019, the actual prices for 2020.\n",
"2. aFRR prices +/- 30%\n",
"3. CAPEX\n",
"4. CO2 price\n",
"5. Tsource +/- 10 degrees Celsius\n",
"6. Tsink\n",
" * Roam off the peak / lower pressure\n",
" * Stabalize / running average per hour/ 2 hours\n",
"7. __A scenario with a constraint on grid capacity and a scenario without grid capacity as a constraint__\n",
"8. Energy Tax and ODE +/- 30%"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def setup():\n",
" _c = Config()\n",
" s = setup_model(c=_c)\n",
" return s\n",
"\n",
"def routine(c, s):\n",
" s = load_data(c=c, s=s)\n",
" s = create_and_assign_assets(c=c, s=s)\n",
" #s = preprocessing(c=c, s=s)\n",
" s = run_optimisation(c=c, s=s)\n",
" #s = postprocessing(c=c, s=s)\n",
" s = collect_cashflows(c=c, s=s)\n",
" s = calculate_financials(c=c, s=s)\n",
" return s"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"%time _s = setup()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"%time result = routine(c, _s)\n",
"npv = result.hpcase.npv\n",
"npv"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"# sensitivity:Storage temperature\n",
"values = range(80, 120, 10)\n",
"param = 'storage_temperature'\n",
"kpis = ['npv','irr','spp', 'mean_cop']\n",
"\n",
"sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='volume(m3)',\n",
" yTitle='NPV in €',\n",
" yrange=[output.min().min()*1.1, 0],\n",
" title='Sensitivity: Storage volume',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Sensitivity: Water storage volume"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"(_s.demand['MW (VDG)'] + _s.demand['MW (NDG)']).to_list()[:3]"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"%time _s = setup()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"values = range(100, 500, 100)\n",
"param = 'storage_volume'\n",
"kpis = ['npv','irr','spp']\n",
"\n",
"sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"[case.name for case in s.cases][1:]"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='volume(m3)',\n",
" yTitle='NPV in €',\n",
" yrange=[output.min().min()*1.1, 0],\n",
" title='Sensitivity: Storage volume',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('irr', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='volume(m3)',\n",
" yTitle='irr in %',\n",
" yrange=[output.min().min()*1.1, 0],\n",
" title='Sensitivity: IRR',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='volume(m3)',\n",
" yTitle='years',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: payback time',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('mean_cop', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='volume(m3)',\n",
" yTitle='COP',\n",
" yrange=[output.min().min()*1.1, 0],\n",
" title='Sensitivity: COP',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Sensitivity: CAPEX per MW storage"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"values = range(4_000, 10_000, 2_000)\n",
"param = 'storage_capex_per_MW'\n",
"kpis = ['npv', 'irr', 'spp', 'mean_cop']\n",
"\n",
"sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='CAPEX',\n",
" yTitle='NPV in Euro',\n",
" yrange=[output.min().min()*1.1, 0],\n",
" title='Sensitivity: NPV in euro',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='CAPEX/MW',\n",
" yTitle='years',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: payback time',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Sensitivity: CAPEX per MWh storage"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"values = range(1_000, 5_000, 1000)\n",
"param = 'storage_capex_per_MWh'\n",
"kpis = ['npv', 'spp', 'mean_cop']\n",
"\n",
"sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='CAPEX/MWh',\n",
" yTitle='NPV',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: NPV in Euro',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='CAPEX/MWh',\n",
" yTitle='years',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: Payback time',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Sensitivity: threshold price"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"values = range(10, 60, 10)\n",
"param = 'threshold'\n",
"kpis = ['npv', 'spp', 'mean_cop']\n",
"\n",
"sens = SensitivityAnalysis(c, _s, routine, param, values, kpis)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='threshold',\n",
" yTitle='NPV',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: NPV in Euro',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='threshold',\n",
" yTitle='years',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: SPP in years',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('mean_cop', case_names=[case.name for case in s.cases][1:])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='threshold',\n",
" yTitle='COP',\n",
" yrange=[output.min().min()*1.2, 0],\n",
" title='Sensitivity: SOP',\n",
" colors=recoycolors,\n",
" dimensions=(600, 400),\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Heat Pump CAPEX"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [0.7, 1, 1.3, 2]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.hp_capex *= value\n",
" configs[value*100] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"%%time\n",
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"\n",
"sens_capex = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='CAPEX factor (%)',\n",
" yTitle='Payback Period in years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Heat Pump CAPEX (€)',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_capex"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: CO2 prices"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"mean = 24.86\n",
"co2_prices = [10, 25, 50, 100]\n",
"\n",
"for price in co2_prices:\n",
" _c = Config()\n",
" multiplier = price / mean\n",
" _c.co2_price_multiplier = multiplier\n",
" configs[price] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"%%time\n",
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('ebitda', case_names=['Baseline', 'Heatpump + SDE', 'Heatpump only', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Mean CO2 price in €',\n",
" yTitle='EBITDA in €',\n",
" yrange=[output.min().min() * 1.1, 0],\n",
" title='Sensitivity: CO2 prices > EBITDA',\n",
" colors=[recoypurple, recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"sens_co2_spp = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Mean CO2 price in €',\n",
" yTitle='Payback Period in Years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: CO2 prices',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_co2_spp"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Mean CO2 price in €',\n",
" yTitle='NPV in €',\n",
" yrange=[output.min().min() * 10, output.max().max()*1.1],\n",
" title='Sensitivity: CO2 prices > NPV',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Gas prices"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [0.7, 1, 1.3]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.gas_price_multiplier = value\n",
" configs[value * 100] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"%%time\n",
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Gas price factor (%)',\n",
" yTitle='NPV in €',\n",
" yrange=[output.min().min()*1.5, output.max().max()*1.1],\n",
" title='Sensitivity: Gas prices',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Day Ahead buying amount"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [0, 0.5, 1]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.day_ahead_buying_perc = value\n",
" configs[value * 100] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Volume in %',\n",
" yTitle='NPV in €',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Volume bought on Day-Ahead market in %',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Electricity prices"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [0.7, 1, 1.3]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.e_price_multiplier = value\n",
" configs[value * 100] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"sens_eprices = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Electricity price factor in %',\n",
" yTitle='Payback Period in years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Electricity prices',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_eprices"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Electricity price volatility"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [0.7, 1, 1.3]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.e_price_volatility_multiplier = value\n",
" configs[value] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"sens_evol = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Volatility factor',\n",
" yTitle='Payback period in years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: E-price volatility',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_evol"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: aFRR capacity fee"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [10_000, 25_000, 50_000]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.afrr_capacity_fee = value\n",
" configs[value] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"sens_affr_fee = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='aFRR capacity fee in €/MW',\n",
" yTitle='Payback Period in years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: aFRR capacity fee',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_affr_fee"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Energy tax"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [0.7, 1, 1.3]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.energy_tax_multiplier = value\n",
" configs[value] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Factor',\n",
" yTitle='NPV in €',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Energy taxes',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Tsource"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [-25, -10, 0, 10, 25]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.tsource_delta = value\n",
" configs[value] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.loc[-25, 'Heatpump only'] = np.nan\n",
"sens_tsource = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Tsource delta',\n",
" yTitle='Payback Period in years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Tsource',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_tsource"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('mean_cop', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Tsource delta',\n",
" yTitle='COP',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Tsource > Mean COP',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Tsink"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"_s = setup()\n",
"configs = {}\n",
"values = [-25, -10, 0, 10, 25]\n",
"for value in values:\n",
" _c = Config()\n",
" _c.tsink_delta = value\n",
" configs[value] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"sens = SensitivityAnalysis(_s, routine, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('spp', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"sens_tsink = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Tsink delta',\n",
" yTitle='Payback Period in Years',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Tsink',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_tsink"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"output = sens.single_kpi_overview('mean_cop', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"sens_tsink_cop = output.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Tsink delta',\n",
" yTitle='COP',\n",
" yrange=[0, output.max().max()*1.1],\n",
" title='Sensitivity: Tsink > Mean COP',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400),\n",
" asFigure=True\n",
")\n",
"sens_tsink_cop"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"### Sensitivity: Time period"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"def routine2(c, s):\n",
" s = setup_model(c=c)\n",
" s = load_data(c=c, s=s)\n",
" s = create_and_assign_assets(c=c, s=s)\n",
" s = run_optimisation(c=c, s=s)\n",
" s = collect_cashflows(c=c, s=s)\n",
" s = calculate_financials(c=c, s=s)\n",
" return s"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"configs = {}\n",
"start_values = ['2018-01-01', '2019-01-01', '2019-11-01']\n",
"\n",
"for value in start_values:\n",
" _c = Config()\n",
" _c.start = value\n",
" _c.end = (pd.to_datetime(value) + timedelta(days=364)).strftime('%Y-%m-%d')\n",
" configs[value] = _c"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"%%time\n",
"sens = SensitivityAnalysis(_s, routine2, configs)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"result = sens.single_kpi_overview('npv', case_names=['Heatpump only', 'Heatpump + SDE', 'Optimisation', 'Optimisation + aFRR'])\n",
"result.iplot(\n",
" mode='lines+markers',\n",
" symbol='circle-dot',\n",
" size=10,\n",
" xTitle='Start date',\n",
" yTitle='NPV in €',\n",
" yrange=[0, result.max().max()*1.1],\n",
" title='Sensitivity: Modelled time period',\n",
" colors=[recoygreen, recoyyellow, recoydarkblue, recoyred],\n",
" dimensions=(600, 400)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"tags": [
"exclude"
]
},
"source": [
"## Report"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"tags": [
"exclude"
]
},
"outputs": [],
"source": [
"renderer = 'svg'"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# __Presentation Flexible Heatpumps__\n",
"\n",
"ENCORE meeting: 17-12-2020\n",
"Mark Kremer\n",
"\n",
" \n",
" \n",
" \n",
"\n",
"\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## __Central question:__\n",
"#### *Can Smurfit Kappi shorten the Payback Period of an investment in a Heatpump by operating it in a flexible manner?*"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Flexible operations on imbalance market__\n",
"\n",
"Benefiting from fluctuations in electricity market prices by ramping the asset up- and down (increasing and decreasing the electricity consumption)."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_example_1 = s.hpcase.data[['DAM']].iloc[:60*24].iplot(\n",
" title='Day-Ahead prices on arbitrary day in €/MWh',\n",
" yrange=[-100, 200],\n",
" colors=recoygreen, \n",
" yTitle='Price in €/MWh',\n",
" xTitle='Time of Day',\n",
" dimensions=(800, 400),\n",
" asFigure=True\n",
")\n",
"\n",
"fig_example_1.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Imbalance prices are very volatile, with prices below -100 and above 200 €/MWh on a daily basis."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_example_2 = s.hpcase.data[['DAM', 'POS']].rename(columns={'POS':'IMB'}).iloc[:60*24].iplot(\n",
" title='Imbalance Prices on arbitrary day in €/MWh',\n",
" colors=[recoygreen, recoydarkblue], \n",
" yTitle='Price in €/MWh',\n",
" xTitle='Time of Day',\n",
" dimensions=(800, 400),\n",
" asFigure=True\n",
")\n",
"\n",
"fig_example_2.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"It is possible to benefit from these fluctiations, if you have __flexibility__\n",
"* Storage options\n",
"* Hybrid installations (e.g. with gas-powered assets)\n",
"\n",
"In this case we are looking at a __hybrid set-up of a Steamboiler and a Heatpump__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Simulations & mathematical modelling__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* To answer the central question, we have build a simulation model\n",
"* The model simulates the operations of a hybrid set-up of a Heatpump and a Steamboiler over the timespan of 1 years (on a 1 minute basis)\n",
"* The goal of the model is to minimize the operating costs, in order to reach the shortest Payback Period\n",
"* We are taking into account all major investment and operating costs, including:\n",
" * Asset CAPEX\n",
" * Commodity costs for gas and electricity\n",
" * Energy taxes\n",
" * Grid transport costs\n",
" * SDE++ subsidies\n",
" * Maintenance costs\n",
" * CO2 allowances\n",
"* The output of the model is a Payback Period for an investment in an heatpump, in different scenario's"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Casestudies__\n",
"5 main scenario's"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"\n",
"1. Steamboiler only (baseline, baseload)\n",
"2. Heatpump only (stand-alone, baseload, without SDE++)\n",
"3. Heatpump + SDE\n",
"4. Heatpump + SDE + Steam boiler (hybrid set-up) on Imbalance market\n",
"5. Heatpump + SDE + Steam boiler (hybrid set-up) on aFRR (secondary reserve market)\n",
"\n",
"Besides that, we modelled 11 sensitivities:\n",
"* Heatpump CAPEX\n",
"* Gas & CO2 prices\n",
"* Electricity prices & volatility\n",
"* Energy taxes\n",
"* Bidding strategies\n",
"* Source temperatures (affecting COP)\n",
"* Sink temperatures (affecting COP)\n",
"* Time period (2018, 2019, 2020)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Smurfit Kappa case__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The model is based on the context of Smurfit Kappa (paper factory)\n",
"* Currently a Steamboiler is providing the 20-30 MW of average heat demand for drying processes\n",
"* We add a 31 MW heatpump (to make sure it can cover entire demand)\n",
"* The steam demand must be fulfilled at all times, by either the heatpump or the gasboiler\n",
"* The heatpump and steam boiler can both respond very quickly (within minutes) within a flexible range (30%-100% for heatpump)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_demands_over_time.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* Source temperatures of around 65 degrees C\n",
"* Sink temperatures of 125-170 degrees C \n",
"* Average Temperature lift of about 85 degrees C"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"demands_fig.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Heat pump__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"COP roughly between 4 and 1.5, depending on load, Tsource and Tsink"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"def cop_curve(Tsink, Tsource):\n",
" Tsink += 273\n",
" Tsource += 273\n",
"\n",
" c1 = 0.267 * Tsink / (Tsink - Tsource)\n",
" c2 = 0.333 * Tsink / (Tsink - Tsource)\n",
" \n",
" return Polynomial([c2, c1])"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sourceT = 63\n",
"sinkT = 140\n",
"cop_curve(sourceT, sinkT)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_cop_curve.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Optimisation__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* At each moment in time, we calculate the cheapest option to produce the required heat. \n",
"* Taking into account the COP fluctuations, due to changing Tsource and Tsink\n",
"* Taking into account fluctuating market prices (electricity, gas, CO2)\n",
"* We are predicting real-time electricity prices using our forecasting models"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"__Some example days:__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Steamboiler only is following demand pattern"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_steamboiler.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Similar pattern for heatpump only case"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_heatpump.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Hybrid set-up is responding to price fluctuactions, steam boiler taking over at high prices"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_optcase.show(renderer=renderer)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"fig_optcase2.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Business case__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"CAPEX of around 6 M€ (200.000 €/MW), which need to be earned back by savings in operating costs"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"capex_fig.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* Savings in EBITDA compared to the baseline are about 1.5 mln € without subsidy, and up to 4.5 mln € including subsidy\n",
"* The optimisation on aFRR allows for a 30-40% improvement in EBITDA"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"ebitda_graph.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Resulting in a Payback Period of 5.4 years without subsidy, and 1.8 years with subsidy"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"spt_fig.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The added value of the optimisation is limited (in absolute terms), which is explained by the high COP of the heatpump"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"production_fig.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* The heatpump is filling in 95-98 % of the demand. \n",
"* Because of its high COP, it is almost always cheaper to run than the steam boiler\n",
"* Switch price is on average around 90€/MWh (excluding subsidies)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Sensitivities__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"If CAPEX is 200%, subsidy is needed to keep a good Payback Time"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sens_capex.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Subsidies are protecting the business case againsts low CO2 prices"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sens_co2_spp.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* The businesscase is quite sensitive to Tsource and Tsink differences, because they directly impact the COP\n",
"* The Smurtfit Kappa case, with a temperature lifte of about 85 degrees C on average, looks favorable. \n",
"* When the temperature lift is higher, the COP will decrease and the business case will degrade"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sens_tsource.show(renderer=renderer)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sens_tsink.show(renderer=renderer)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sens_tsink_cop.show(renderer=renderer)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"sens_eprices.show(renderer=renderer)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#### __Conclusions__"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"* The business case for a Heat Pump seems favourable\n",
"* Flexible operation, using aFRR, can improve the operational results by 30-40%\n",
"* However, this only results in a marginal improvement of the business case\n",
"* SDE++ has a very favourable effect on the business case, but is not critical\n",
"* The business case is notably sensitive to the temperature lift required, and is therefore strongly dependent on the specific use case."
]
}
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