2021
DOI: 10.1016/j.egyr.2021.09.145
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Accurate parameters extraction of PEMFC model based on metaheuristics algorithms

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Cited by 15 publications
(23 citation statements)
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“…ρM${\rho _{{\rm{M\ }}}}$ is the resistivity of the membrane against the flow of electrons (Ω.cm). ρM${\rho _{{\rm{M\ }}}}$has been computed empirically for Nafion membrane as [6, 9, 29]: ρMbadbreak=181.6[]1+0.03()IfcA+0.062T3032IfcA2.5[]λ0.6343()IfcA×exp[]4.18()T303T,\begin{equation}{\rho _M} = \frac{{181.6\left[ {1 + 0.03\left( {\frac{{{I_{fc}}}}{A}} \right) + 0.062{{\left( {\frac{T}{{303}}} \right)}^2}{{\left( {\frac{{{I_{fc}}}}{A}} \right)}^{2.5}}} \right]}}{{\left[ {\lambda - 0.634 - 3\left( {\frac{{{I_{fc}}}}{A}} \right)} \right] \times \exp \left[ {4.18\left( {\frac{{T - 303}}{T}} \right)} \right]}}\ ,\end{equation}where λ expresses a variable parameter indicating the water content of the membrane material. The value of λ is between 13 and 24 [6, 9, 29].…”
Section: Problem Formulationmentioning
confidence: 99%
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“…ρM${\rho _{{\rm{M\ }}}}$ is the resistivity of the membrane against the flow of electrons (Ω.cm). ρM${\rho _{{\rm{M\ }}}}$has been computed empirically for Nafion membrane as [6, 9, 29]: ρMbadbreak=181.6[]1+0.03()IfcA+0.062T3032IfcA2.5[]λ0.6343()IfcA×exp[]4.18()T303T,\begin{equation}{\rho _M} = \frac{{181.6\left[ {1 + 0.03\left( {\frac{{{I_{fc}}}}{A}} \right) + 0.062{{\left( {\frac{T}{{303}}} \right)}^2}{{\left( {\frac{{{I_{fc}}}}{A}} \right)}^{2.5}}} \right]}}{{\left[ {\lambda - 0.634 - 3\left( {\frac{{{I_{fc}}}}{A}} \right)} \right] \times \exp \left[ {4.18\left( {\frac{{T - 303}}{T}} \right)} \right]}}\ ,\end{equation}where λ expresses a variable parameter indicating the water content of the membrane material. The value of λ is between 13 and 24 [6, 9, 29].…”
Section: Problem Formulationmentioning
confidence: 99%
“…𝜌 M is the resistivity of the membrane against the flow of electrons (Ω.cm). 𝜌 M has been computed empirically for Nafion membrane as [6,9,29]:…”
Section: Pem Fuel Cell Mathematical Modelmentioning
confidence: 99%
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