{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "

Please cite us if you use the software

" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "# Padulles-Amphlett Dynamic Model" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Version 1.2" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Overview" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "

\n", "The Padulles dynamic model can predict the transient response of cell voltage, temperature of the cell, hydrogen/oxygen out flow rates and cathode and anode channel temperatures/pressures under sudden change in load current. Hence, a dynamic fuel cell simulation is developed in this model, which incorporates the dynamics of flow and pressure in the anode and cathode channels and mass/ heat transfer transient features in the fuel cell body.\n", "
This model is based on several assumptions: \n", "

    \n", "
  1. The stack is fed with hydrogen and air
  2. \n", "
  3. Cell temperature is stable at all times
  4. \n", "
  5. The ratio of pressures between the interior and exterior of the electrode channels is large
  6. \n", "
  7. The channels that transport gases along the electrodes have a fixed volume
  8. \n", "
  9. Only source of voltage loss is ohmic polarization
  10. \n", "
  11. Nernst equation can be applied too
  12. \n", "
\n", "

" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "

\n", "This model is an integration of Padulles-Hauer dynamic model with Amphlett static model. The advantage of this dynamic model is using Amphlett equation for simulating the polarization values. Amphlett model as the most complicated and preferable static model, but the most precise. Based on this model, the obtained polarization voltage is identical to the experimental results. \n", "

" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "
\n", " \n", " \n", "

Fig1. Padulles-Amphlett Dynamic Model Block Diagram

\n", " \n", "
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Nernst Voltage" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$E_{Nernst}=N_0\\times [E_0+\\frac{RT}{2F}ln(\\frac{P_{H_2}\\times \\sqrt{P_{O_2}}}{P_{H_2O}})]$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$P_{H_2}=\\frac{\\frac{1}{K_{H_2}}}{1+\\tau_{H_2}^{(s)}}[(q_{H_2}^{(inlet)}-(2\\times K_r \\times i)]$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\frac{q_{H_2}^{(inlet)}}{q_{methanol}}=\\frac{CV}{\\tau_{1}^{(s)}+(\\tau_{2}^{(s)})^2+(\\tau_{1}+\\tau_{2})^{(s)}+1}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$P_{O_2}=\\frac{\\frac{1}{K_{O_2}}}{1+\\tau_{O_2}^{(s)}}[(q_{O_2}^{(inlet)}-(K_r \\times i)]$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$P_{H_2O}=\\frac{\\frac{1}{K_{H_2O}}}{1+\\tau_{H_2O}^{(s)}}[(q_{H_2O}^{(inlet)}-(2\\times K_r \\times i)]$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$K_r=\\frac{N_0}{4F}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$q_{O_2}^{(inlet)}=\\frac{q_{H_2}^{(inlet)}}{r_{h-o}}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$q_{H_2O}^{(inlet)}=q_{H_2}^{(inlet)}$$" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "from opem.Dynamic.Padulles_Amphlett import qH2_Calc,Kr_Calc,qO2_Calc,PH2_Calc,PO2_Calc,PH2O_Calc,Enernst_Calc" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "3.6363636363636364e-05" ] }, "execution_count": 2, "metadata": {}, "output_type": "execute_result" } ], "source": [ "qH2=qH2_Calc(qMethanol=0.0002,CV=2,t1=2,t2=2)\n", "qH2" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "1.2955435375179044e-08" ] }, "execution_count": 3, "metadata": {}, "output_type": "execute_result" } ], "source": [ "Kr=Kr_Calc(N0=5)\n", "Kr" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "3.113325031133251e-05" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" } ], "source": [ "qO2=qO2_Calc(qH2=qH2,rho=1.168)\n", "qO2" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.19704428889827239" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" } ], "source": [ "PH2=PH2_Calc(KH2=0.0000422,tH2=3.37,Kr=Kr,I=1,qH2=qH2)\n", "PH2" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.1905549730945132" ] }, "execution_count": 6, "metadata": {}, "output_type": "execute_result" } ], "source": [ "PO2=PO2_Calc(KO2=0.0000211,tO2=6.74,Kr=Kr,I=1,qO2=qO2)\n", "PO2" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.2425275190047356" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" } ], "source": [ "PH2O=PH2O_Calc(KH2O=0.000007716,tH2O=18.418,Kr=Kr,I=1,qH2O=qH2)\n", "PH2O" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "2.9234016588243374" ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "Enernst=Enernst_Calc(E0=0.6,N0=5,T=343, PH2=PH2, PO2=PO2,PH2O=PH2O)\n", "Enernst" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## PEM Losses Model" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Activation" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\eta_{activation}=\\xi_{1}+\\xi_{2}T+\\xi_{3}T[ln(C_{O_{2}})]+\\xi_{4}T[ln(i)]$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\xi_{1}=-0.948$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\xi_{2}=0.00286+0.0002\\times ln(A)+(4.3\\times10^{-5})[ln(C_{H_{2}})]$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\xi_{3}=7.6\\times10^{-5}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\xi_{4}=-1.93\\times10^{-4}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$C_{H_{2}}=\\frac{P_{H_2}}{1.09\\times10^{6}\\times exp(\\frac{77}{T})}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$C_{O_{2}}=\\frac{P_{O_2}}{5.08\\times10^{6}\\times exp(\\frac{-498}{T})}$$" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.38390602046791616" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Eta_Act_Calc\n", "Eta_Act=Eta_Act_Calc(T=343,PO2=PO2 , PH2=PH2, i=2, A=50.6)\n", "Eta_Act" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Ohmic" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\eta_{ohmic}=i(R_{electronic}+R_{Proton})$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$R_{Proton}=\\frac{\\rho_m\\times I}{A}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\rho_m=\\frac{181.6[1+0.03(\\frac{i}{A})+0.062(\\frac{T}{303})^2(\\frac{i}{A})^{2.5}]}{[\\lambda-0.634-3(\\frac{i}{A})]exp[4.18(\\frac{T-303}{T})]}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* R-Electronic Should be approximately constant over the relatively narrow\n", "temperature range of PEM fuel cell operation.\n", "Therefore, the parameter R-Electronic can be taken as a constant, but\n", "is generally difficult to predict and, therefore, is initially an unknown." ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.003531492225469087" ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Eta_Ohmic_Calc\n", "Eta_Ohmic=Eta_Ohmic_Calc(i=2, l=0.0178, A=50.6, T=343, lambda_param=23, R_elec=0)\n", "Eta_Ohmic" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Concentration" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\eta_{Concentration}=-B\\times ln(1-\\frac{J}{J_{Max}})$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$J=\\frac{i}{A}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$J_{Max}=\\frac{i_L}{A}$$" ] }, { "cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.0004272617031588504" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Eta_Conc_Calc\n", "Eta_Conc=Eta_Conc_Calc(i=2, A=50.6, B=0.016, JMax=1.5)\n", "Eta_Conc" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### FC Voltage" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$Loss=\\eta_{Activation}+\\eta_{Ohmic}+\\eta_{Concentration}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$V_{Fuelcell}=E_{Nernst}-N_0\\times Loss$$" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.38786477439654415" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Loss_Calc,Vcell_Calc\n", "Loss=Loss_Calc(Eta_Act=Eta_Act,Eta_Conc=Eta_Conc,Eta_Ohmic=Eta_Ohmic)\n", "Loss" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.9840777868416166" ] }, "execution_count": 13, "metadata": {}, "output_type": "execute_result" } ], "source": [ "FC_Voltage=Vcell_Calc(Enernst=Enernst, Loss=Loss, N=5)\n", "FC_Voltage" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Power of PEMFC" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$P=V_{cell}\\times i$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$P_{Thermal}=i\\times(N \\times E_{th}-V_{Stack})$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$E_{th}=\\frac{-\\Delta H}{nF}=1.23V$$" ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "1.9681555736832332" ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Power_Calc,Power_Thermal_Calc\n", "Power=Power_Calc(Vcell=FC_Voltage,i=2)\n", "Power" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "10.331844426316767" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "Power_Thermal_Calc(VStack=FC_Voltage,N=5,i=2)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Efficiency of PEMFC" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "$$\\eta=\\frac{\\mu_F\\times V_{Fuelcell}}{N_0\\times HHV}$$" ] }, { "cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.1261638188258483" ] }, "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Efficiency_Calc\n", "Efficiency_Calc(Vcell=FC_Voltage,N=5)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Linear Approximation" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Sometimes quick calculations regarding fuel cell efficiency–power-size relationships need to be made. Linear approximation is a good method to find a rough estimate of the value of polarization function at a particular point. A linear polarization curve has the following form:\n", "$$V_{cell}=V_0-kI$$\n", "where V0 is the intercept (actual open circuit voltage is always higher) and k is the slope of the curve.\n", "\n", "* Notice : Simple linear regression used for this approximation" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
$$Parameter$$$$Description$$$$Unit$$
$$V_0$$Intercept of the curve obtained by linear approximation$$V$$
$$k$$Slope of the curve obtained by linear approximation$$A^{-1}$$
$$P_{max}$$Maximum power obtained by linear approximation$$W$$
$$V_{FC}|P_{max}$$Cell voltage at maximum power obtained by linear approximation$$V$$
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Notice : These parameters are only available in HTML report" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Overall Parameters" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
$$Parameter$$$$Description$$$$Unit$$
$$\\eta|P_{Max}$$Cell efficiency at maximum power$$--$$
$$P_{Max}$$Maximum power $$W$$
$$P_{Elec} $$Total electrical power $$W$$
$$P_{Thermal} $$Total thermal power $$W$$
$$V_{FC}|P_{Max}$$Cell voltage at maximum power $$V$$
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Notice : P(Thermal) & P(Elec) calculated by Simpson's Rule\n", "\n", "* Notice : These parameters are only available in HTML report" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Full Run" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Run from `i`=0.1 to `i`=75 with `step`=0.1" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [], "source": [ "Test_Vector = {\n", " \"A\": 50.6,\n", " \"l\": 0.0178,\n", " \"lambda\": 23,\n", " \"JMax\": 1.5,\n", " \"T\": 343,\n", " \"N0\": 5,\n", " \"KO2\": 0.0000211,\n", " \"KH2\": 0.0000422,\n", " \"KH2O\": 0.000007716,\n", " \"tH2\": 3.37,\n", " \"tO2\": 6.74,\n", " \"t1\": 2,\n", " \"t2\": 2,\n", " \"tH2O\": 18.418,\n", " \"B\": 0.016,\n", " \"rho\": 1.168,\n", " \"qMethanol\": 0.0002,\n", " \"CV\": 2,\n", " \"i-start\": 0.1,\n", " \"i-stop\": 75,\n", " \"i-step\": 0.1,\n", " \"Name\": \"Padulles_Amphlett_Test\"}\n" ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "###########\n", "Padulles-Amphlett-Model Simulation\n", "###########\n", "Analyzing . . .\n", "I : 0.1\n", "E : 6.0684154992732005 V\n", "Eta Activation : 0.18557231242539243 V\n", "Eta Concentration : 2.109426805213159e-05 V\n", "Eta Ohmic : 0.00017548304819292376 V\n", "FC Efficiency : 0.6589193654570529 \n", "FC Power : 0.5139571050565013 W\n", "FC Voltage : 5.139571050565013 V\n", "Loss : 0.1857688897416375 V\n", "PH2 : 0.19717074233280188 atm\n", "PH2O : 0.2426831613626925 atm\n", "PO2 : 0.1906263686382979 atm\n", "Power-Thermal : 0.10104289494349877 W\n", "###########\n", "I : 0.2\n", "E : 6.068413961701556 V\n", "Eta Activation : 0.23146009851376736 V\n", "Eta Concentration : 4.221638333089875e-05 V\n", "Eta Ohmic : 0.0003510800160998837 V\n", "FC Efficiency : 0.629377818863534 \n", "FC Power : 0.9818293974271133 W\n", "FC Voltage : 4.909146987135566 V\n", "Loss : 0.23185339491319815 V\n", "PH2 : 0.1971566919511875 atm\n", "PH2O : 0.24266586776736396 atm\n", "PO2 : 0.1906184358000996 atm\n", "Power-Thermal : 0.2481706025728869 W\n", "###########\n", "I : 0.3\n", "E : 6.068412424065923 V\n", "Eta Activation : 0.2583036192079603 V\n", "Eta Concentration : 6.336641945755048e-05 V\n", "Eta Ohmic : 0.0005267910327125488 V\n", "FC Efficiency : 0.6120440436878553 \n", "FC Power : 1.4321830622295815 W\n", "FC Voltage : 4.773943540765272 V\n", "Loss : 0.25889377666013036 V\n", "PH2 : 0.19714264156957312 atm\n", "PH2O : 0.24264857417203542 atm\n", "PO2 : 0.1906105029619013 atm\n", "Power-Thermal : 0.41281693777041856 W\n", "###########\n", "I : 0.4\n", "E : 6.068410886366294 V\n", "Eta Activation : 0.27735002084480426 V\n", "Eta Concentration : 8.454445034568427e-05 V\n", "Eta Ohmic : 0.0007026162388380664 V\n", "FC Efficiency : 0.5997083306020967 \n", "FC Power : 1.871089991478542 W\n", "FC Voltage : 4.677724978696355 V\n", "Loss : 0.278137181533988 V\n", "PH2 : 0.19712859118795872 atm\n", "PH2O : 0.24263128057670688 atm\n", "PO2 : 0.19060257012370302 atm\n", "Power-Thermal : 0.5889100085214584 W\n", "###########\n", "I : 0.5\n", "E : 6.068409348602667 V\n", "Eta Activation : 0.2921240370409447 V\n", "Eta Concentration : 0.00010575055020278165 V\n", "Eta Ohmic : 0.0008785557847524419 V\n", "FC Efficiency : 0.5901112348363035 \n", "FC Power : 2.3014338158615835 W\n", "FC Voltage : 4.602867631723167 V\n", "Loss : 0.2931083433758999 V\n", "PH2 : 0.19711454080634436 atm\n", "PH2O : 0.24261398698137834 atm\n", "PO2 : 0.1905946372855047 atm\n", "Power-Thermal : 0.7735661841384167 W\n", "###########\n", "I : 0.6\n", "E : 6.0684078107750326 V\n", "Eta Activation : 0.3041956781419353 V\n", "Eta Concentration : 0.00012698479353178086 V\n", "Eta Ohmic : 0.0010546098289093816 V\n", "FC Efficiency : 0.582246339352968 \n", "FC Power : 2.72491286817189 W\n", "FC Voltage : 4.54152144695315 V\n", "Loss : 0.3053772727643765 V\n", "PH2 : 0.19710049042472996 atm\n", "PH2O : 0.2425966933860498 atm\n", "PO2 : 0.1905867044473064 atm\n", "Power-Thermal : 0.9650871318281099 W\n", "###########\n", "I : 0.7\n", "E : 6.068406272883388 V\n", "Eta Activation : 0.31440243547871893 V\n", "Eta Concentration : 0.000148247255132642 V\n", "Eta Ohmic : 0.0012307785370829418 V\n", "FC Efficiency : 0.5755767905806046 \n", "FC Power : 3.142649276570101 W\n", "FC Voltage : 4.489498966528716 V\n", "Loss : 0.3157814612709345 V\n", "PH2 : 0.19708644004311557 atm\n", "PH2O : 0.24257939979072127 atm\n", "PO2 : 0.19057877160910808 atm\n", "Power-Thermal : 1.162350723429899 W\n", "###########\n", "I : 0.8\n", "E : 6.068404734927729 V\n", "Eta Activation : 0.3232442167420945 V\n", "Eta Concentration : 0.00016953801010392253 V\n", "Eta Ohmic : 0.0014070620817435461 V\n", "FC Efficiency : 0.5697821347125663 \n", "FC Power : 3.555440520606415 W\n", "FC Voltage : 4.444300650758018 V\n", "Loss : 0.32482081683394204 V\n", "PH2 : 0.19707238966150117 atm\n", "PH2O : 0.24256210619539273 atm\n", "PO2 : 0.1905708387709098 atm\n", "Power-Thermal : 1.3645594793935858 W\n", "###########\n", "I : 0.9\n", "E : 6.068403196908046 V\n", "Eta Activation : 0.3310434726426763 V\n", "Eta Concentration : 0.00019085713384438152 V\n", "Eta Ohmic : 0.0015834606415773538 V\n", "FC Efficiency : 0.564655672412507 \n", "FC Power : 3.9638828203358005 W\n", "FC Voltage : 4.404314244817556 V\n", "Loss : 0.332817790418098 V\n", "PH2 : 0.19705833927988675 atm\n", "PH2O : 0.24254481260006414 atm\n", "PO2 : 0.19056290593271147 atm\n", "Power-Thermal : 1.5711171796642 W\n", "###########\n", "I : 1.0\n", "E : 6.068401658824337 V\n", "Eta Activation : 0.33802037026202836 V\n", "Eta Concentration : 0.00021220470205456714 V\n", "Eta Ohmic : 0.0017599744011013664 V\n", "FC Efficiency : 0.5600562707690275 \n", "FC Power : 4.368438911998416 W\n", "FC Voltage : 4.368438911998416 V\n", "Loss : 0.3399925493651843 V\n", "PH2 : 0.19704428889827239 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17.4\n", "E : 6.068148542803269 V\n", "Eta Activation : 0.5274679203464041 V\n", "Eta Concentration : 0.004166238882620375 V\n", "Eta Ohmic : 0.03250655277719429 V\n", "FC Efficiency : 0.4163391003554071 \n", "FC Power : 56.50554270023585 W\n", "FC Voltage : 3.2474449827721754 V\n", "Loss : 0.5641407120062187 V\n", "PH2 : 0.1947400263135127 atm\n", "PH2O : 0.23969136937085447 atm\n", "PO2 : 0.18925398762999124 atm\n", "Power-Thermal : 50.50445729976415 W\n", "###########\n", "I : 17.5\n", "E : 6.068146994081643 V\n", "Eta Activation : 0.5278494421503386 V\n", "Eta Concentration : 0.0041936127130784455 V\n", "Eta Ohmic : 0.03270692803421126 V\n", "FC Efficiency : 0.4159483435376284 \n", "FC Power : 56.77694889288628 W\n", "FC Voltage : 3.2443970795935018 V\n", "Loss : 0.5647499828976283 V\n", "PH2 : 0.19472597593189833 atm\n", "PH2O : 0.23967407577552594 atm\n", "PO2 : 0.1892460547917929 atm\n", "Power-Thermal : 50.848051107113726 W\n", "###########\n", "I : 17.6\n", "E : 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"Eta Ohmic : 0.03492337606628964 V\n", "FC Efficiency : 0.41172823369657346 \n", "FC Power : 59.733532144698884 W\n", "FC Voltage : 3.211480222833273 V\n", "Loss : 0.5713299462049041 V\n", "PH2 : 0.19457142173414005 atm\n", "PH2O : 0.23948384622691193 atm\n", "PO2 : 0.18915879357161158 atm\n", "Power-Thermal : 54.65646785530113 W\n", "###########\n", "I : 18.7\n", "E : 6.068128404356759 V\n", "Eta Activation : 0.532265826782706 V\n", "Eta Concentration : 0.004525804576253312 V\n", "Eta Ohmic : 0.03512600709479728 V\n", "FC Efficiency : 0.41135130924204827 \n", "FC Power : 59.99970196604516 W\n", "FC Voltage : 3.2085402120879767 V\n", "Loss : 0.5719176384537565 V\n", "PH2 : 0.19455737135252565 atm\n", "PH2O : 0.2394665526315834 atm\n", "PO2 : 0.18915086073341328 atm\n", "Power-Thermal : 55.005298033954844 W\n", "###########\n", "I : 18.8\n", "E : 6.068126854790739 V\n", "Eta Activation : 0.5326210474166697 V\n", "Eta Concentration : 0.004553801083833917 V\n", "Eta Ohmic : 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74.3\n", "E : 6.067256659992559 V\n", "Eta Activation : 0.6248126235026552 V\n", "Eta Concentration : 0.061750608882493535 V\n", "Eta Ohmic : 0.2031521863885242 V\n", "FC Efficiency : 0.2075230212979737 \n", "FC Power : 120.26789176302768 W\n", "FC Voltage : 1.6186795661241948 V\n", "Loss : 0.8897154187736729 V\n", "PH2 : 0.18674535917492574 atm\n", "PH2O : 0.22985131362891317 atm\n", "PO2 : 0.18474020269515595 atm\n", "Power-Thermal : 336.67710823697234 W\n", "###########\n", "I : 74.4\n", "E : 6.067255073429976 V\n", "Eta Activation : 0.6249038896302201 V\n", "Eta Concentration : 0.06278322522069481 V\n", "Eta Ohmic : 0.20361609131019887 V\n", "FC Efficiency : 0.20650500546466752 \n", "FC Power : 119.83898477125588 W\n", "FC Voltage : 1.6107390426244068 V\n", "Loss : 0.8913032061611138 V\n", "PH2 : 0.18673130879331137 atm\n", "PH2O : 0.22983402003358464 atm\n", "PO2 : 0.18473226985695765 atm\n", "Power-Thermal : 337.7210152287442 W\n", "###########\n", "I : 74.5\n", "E : 6.067253486799259 V\n", "Eta Activation : 0.624995036296307 V\n", "Eta Concentration : 0.06388711116448591 V\n", "Eta Ohmic : 0.20408086408468307 V\n", "FC Efficiency : 0.20544082423998444 \n", "FC Power : 119.38166296585497 W\n", "FC Voltage : 1.6024384290718787 V\n", "Loss : 0.892963011545476 V\n", "PH2 : 0.18671725841169698 atm\n", "PH2O : 0.2298167264382561 atm\n", "PO2 : 0.18472433701875934 atm\n", "Power-Thermal : 338.79333703414505 W\n", "###########\n", "I : 74.6\n", "E : 6.067251900100405 V\n", "Eta Activation : 0.6250860638217719 V\n", "Eta Concentration : 0.06507283871894541 V\n", "Eta Ohmic : 0.2045465066525382 V\n", "FC Efficiency : 0.20432369924796498 \n", "FC Power : 118.89187411840585 W\n", "FC Voltage : 1.593724854134127 V\n", "Loss : 0.8947054091932556 V\n", "PH2 : 0.18670320803008258 atm\n", "PH2O : 0.22979943284292756 atm\n", "PO2 : 0.18471640418056104 atm\n", "Power-Thermal : 339.8981258815941 W\n", "###########\n", "I : 74.7\n", "E : 6.067250313333407 V\n", "Eta Activation : 0.6251769725261829 V\n", "Eta Concentration : 0.06635352204172205 V\n", "Eta Ohmic : 0.20501302095761667 V\n", "FC Efficiency : 0.20314522252638445 \n", "FC Power : 118.36459535722317 W\n", "FC Voltage : 1.5845327357057988 V\n", "Loss : 0.8965435155255216 V\n", "PH2 : 0.1866891576484682 atm\n", "PH2O : 0.22978213924759902 atm\n", "PO2 : 0.18470847134236273 atm\n", "Power-Thermal : 341.0404046427769 W\n", "###########\n", "I : 74.8\n", "E : 6.067248726498259 V\n", "Eta Activation : 0.6252677627278244 V\n", "Eta Concentration : 0.06774570407355608 V\n", "Eta Ohmic : 0.2054804089470671 V\n", "FC Efficiency : 0.20189478817384893 \n", "FC Power : 117.79349521215042 W\n", "FC Voltage : 1.5747793477560217 V\n", "Loss : 0.8984938757484475 V\n", "PH2 : 0.18667510726685382 atm\n", "PH2O : 0.22976484565227048 atm\n", "PO2 : 0.18470053850416446 atm\n", "Power-Thermal : 342.2265047878496 W\n", "###########\n", "I : 74.9\n", "E : 6.067247139594956 V\n", "Eta Activation : 0.6253584347437059 V\n", "Eta Concentration : 0.06927066695042548 V\n", "Eta Ohmic : 0.20594867257133906 V\n", "FC Efficiency : 0.20055875234200052 \n", "FC Power : 117.17043429324355 W\n", "FC Voltage : 1.564358268267604 V\n", "Loss : 0.9005777742654705 V\n", "PH2 : 0.18666105688523943 atm\n", "PH2O : 0.22974755205694192 atm\n", "PO2 : 0.18469260566596615 atm\n", "Power-Thermal : 343.4645657067565 W\n", "###########\n", "Report is generating ...\n", "Done!\n" ] } ], "source": [ "from opem.Dynamic.Padulles_Amphlett import Dynamic_Analysis\n", "data=Dynamic_Analysis(InputMethod=Test_Vector,TestMode=True,PrintMode=True,ReportMode=True)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Notice : \"Status\", \"V0\", \"K\" and \"EFF\" , new in version 0.8" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "###########\n", "Padulles-Amphlett-Model Simulation\n", "###########\n", "Analyzing . . .\n", "Done!\n" ] } ], "source": [ "data_2=Dynamic_Analysis(InputMethod=Test_Vector,TestMode=True,PrintMode=True,ReportMode=False)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Notice : \"PrintMode\" & \"ReportMode\" , new in version 0.5" ] }, { "cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "{'Message': '[Error] Padulles-Amphlett Simulation Failed!(Check Your Inputs)',\n", " 'Status': False}" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "Dynamic_Analysis(InputMethod={},TestMode=True,PrintMode=False,ReportMode=True)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Notice:" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "1. `TestMode` : Active test mode and get/return data as `dict`, (Default : `False`)\n", "2. `ReportMode` : Generate reports(`.csv`,`.opem`,`.html`) and print result in console, (Default : `True`)\n", "3. `PrintMode` : Control printing in console, (Default : `True`)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Plot" ] }, { "cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Requirement already satisfied: matplotlib in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (3.0.3)\n", "Requirement already satisfied: numpy>=1.10.0 in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from matplotlib) (1.15.2)\n", "Requirement already satisfied: cycler>=0.10 in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from matplotlib) (0.10.0)\n", "Requirement already satisfied: kiwisolver>=1.0.1 in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from matplotlib) (1.0.1)\n", "Requirement already satisfied: pyparsing!=2.0.4,!=2.1.2,!=2.1.6,>=2.0.1 in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from matplotlib) (2.2.0)\n", "Requirement already satisfied: python-dateutil>=2.1 in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from matplotlib) (2.6.1)\n", "Requirement already satisfied: six in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from cycler>=0.10->matplotlib) (1.11.0)\n", "Requirement already satisfied: setuptools in c:\\users\\sepkjaer\\appdata\\local\\programs\\python\\python35-32\\lib\\site-packages (from kiwisolver>=1.0.1->matplotlib) (39.2.0)\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "WARNING: You are using pip version 19.3.1; however, version 20.0.2 is available.\n", "You should consider upgrading via the 'python -m pip install --upgrade pip' command.\n" ] } ], "source": [ "import sys\n", "!{sys.executable} -m pip install matplotlib;\n", "import matplotlib.pyplot as plt" ] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [], "source": [ "def plot_func(x,y,x_label,y_label,color='green',legend=[],multi=False):\n", " plt.figure()\n", " plt.grid()\n", " if multi==True:\n", " for index,y_item in enumerate(y):\n", " plt.plot(x,y_item,color=color[index])\n", " else:\n", " plt.plot(x,y,color=color)\n", " plt.xlabel(x_label)\n", " plt.ylabel(y_label)\n", " if len(legend)!=0:\n", " plt.legend(legend)\n", " plt.show()\n" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plot_func(data[\"I\"],data[\"P\"],\"I(A)\",\"Power(W)\")" ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plot_func(data[\"I\"],[data[\"V\"],data[\"VE\"]],\"I(A)\",\"V(V)\",[\"red\",\"blue\"],legend=[\"Voltage-Stack\",\"Linear-Apx\"],multi=True)" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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\n", 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plot_func(data[\"I\"],data[\"PO2\"],\"I(A)\",\"PO2(atm)\",\"orange\")" ] }, { "cell_type": "code", "execution_count": 28, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plot_func(data[\"I\"],data[\"PH2\"],\"I(A)\",\"PH2(atm)\",\"violet\")" ] }, { "cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plot_func(data[\"I\"],[data[\"Eta_Active\"],data[\"Eta_Conc\"],data[\"Eta_Ohmic\"]],\"I(A)\",\"V(V)\",[\"red\",\"blue\",\"orange\"],\n", " legend=[\"Eta_Active\",\"Eta_Conc\",\"Eta_Ohmic\"],multi=True)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "HTML File" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "OPEM File" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "CSV File" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Parameters" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Inputs, Constants & Middle Values\n", "1. User : User input\n", "2. System : Simulator calculation (middle value)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
$$Parameter$$$$Description$$$$Unit$$$$Value$$
$$T$$Fuel cell temperature$$K$$$$User$$
$$N_0$$Number of cells$$--$$$$User$$
$$E_0$$No load voltage$$V$$$$User$$
$$K_{H_2}$$Hydrogen valve constant$$kmol.s^{-1}.atm^{-1}$$$$User$$
$$K_{H_2O}$$Water valve constant$$kmol.s^{-1}.atm^{-1}$$$$User$$
$$K_{O_2}$$Oxygen valve constant$$kmol.s^{-1}.atm^{-1}$$$$User$$
$$\\tau_{H_2}^{(s)}$$Hydrogen time constant$$s$$$$User$$
$$\\tau_{H_2O}^{(s)}$$Water time constant$$s$$$$User$$
$$\\tau_{O_2}^{(s)}$$Oxygen time constant$$s$$$$User$$
$$l$$Membrane thickness$$cm$$$$User$$
$$A$$Active area$$cm^2$$$$User$$
$$\\tau_{1}^{(s)}$$Reformer time constant$$s$$$$User$$
$$\\tau_{2}^{(s)}$$Reformer time constant$$s$$$$User$$
$$CV$$Conversion factor$$--$$$$User$$
$$B$$An empirical constant\n", "depending on the cell and its\n", "operation state$$V$$$$User$$
$$R_{electronic}$$R-Electronic$$\\Omega$$$$User$$
$$\\lambda$$An adjustable parameter with a possible minimum value of 14 and a maximum value of 23$$--$$$$User$$
$$J_{Max}$$Maximum current density of the cell$$Acm^{-2}$$$$User$$
$$r_{h-o}$$Hydrogen-Oxygen flow ratio$$--$$$$User$$
$$q_{methanol}$$Molar flow of methanol$$kmol.s^{-1}$$$$User$$
$$i_{start}$$Cell operating current start point$$A$$$$User$$
$$i_{step}$$Cell operating current step$$A$$$$User$$
$$i_{stop}$$Cell operating current end point$$A$$$$User$$
$$P_{H_2}$$Hydrogen partial pressure$$atm$$$$System$$
$$P_{H_2O}$$Water partial pressure$$atm$$$$System$$
$$P_{O_2}$$Oxygen partial pressure$$atm$$$$System$$
$$K_r$$Modeling constant$$kmol.s^{-1}.A^{-1}$$$$System$$
$$q_{O_2}^{(inlet)}$$Molar flow of oxygen$$kmol.s^{-1}$$$$System$$
$$q_{H_2O}^{(inlet)}$$Molar flow of water$$kmol.s^{-1}$$$$System$$
$$q_{H_2}^{(inlet)}$$Molar flow of hydrogen$$kmol.s^{-1}$$$$System$$
$$J$$Actual current density of the cell $$Acm^{-2}$$$$System$$
$$C_{O_2}$$Concentration of oxygen in the catalytic interface of the cathode$$molcm^{-3}$$$$System$$
$$C_{H_2}$$Concentration of hydrogen in the catalytic interface of the anode$$molcm^{-3}$$$$System$$
$$R_{Proton}$$Resistance to proton flow$$\\Omega$$$$System$$
$$\\xi_2$$Parametric coefficients for cell model$$--$$$$System$$
$$\\xi_1$$Parametric coefficients for cell model$$--$$$$-0.948$$
$$\\xi_3$$Parametric coefficients for cell model$$--$$$$7.6\\times10^{-5}$$
$$\\xi_4$$Parametric coefficients for cell model$$--$$$$-1.93\\times10^{-4}$$
$$\\mu_F$$The fuel utilization$$--$$$$0.95$$
$$HHV$$Higher heating value potential$$V$$$$1.482$$
$$R$$Universal gas constant$$J.kmol^{-1}.K^{-1}$$$$8314.47$$
$$F$$Faraday’s constant$$C.kmol^{-1}$$$$96484600$$
$$E_{th}$$Theoretical potential$$V$$$$1.23$$
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "* Notice : $$q_{H_2}=q_{H_2O}$$" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Reference\n", "
\n", "1- J. Padulles, G.W. Ault, J.R. McDonald. 2000. \"An integrated SOFC plant dynamic model for power systems\n", "simulation.\" Journal of Power Sources (Elsevier) 86 (1-2): 495-500. doi:10.1016/S0378-7753(99)00430-9\n", "
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\n", "2- Hauer, K.-H. 2001. \"Analysis tool for fuel cell vehicle hardware and software (controls) with an application\n", "to fuel economy comparisons of alternative system designs.\" Ph.D. dissertation, Transportation Technology\n", "and Policy, University of California Davis.\n", "
\n", "
\n", "3- J. C. Amphlett, R. M. Baumert, R. F. Mann, B. A. Peppley, and P. R. Roberge. 1995. \"Performance Modeling\n", "of the Ballard Mark IV Solid Polymer Electrolyte Fuel Cell.\" J. Electrochem. Soc. (The Electrochemical Society,\n", "Inc.) 142 (1): 9-15. doi: 10.1149/1.2043959.\n", "
" ] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.5.2" } }, "nbformat": 4, "nbformat_minor": 2 }