A Generalized Phenomenological Model and Database for the Transport of Water and Current in Polymer Electrolyte Membranes
Author(s) -
Sandip Mazumder
Publication year - 2005
Publication title -
journal of the electrochemical society
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.258
H-Index - 271
eISSN - 1945-7111
pISSN - 0013-4651
DOI - 10.1149/1.1940747
Subject(s) - membrane , water transport , electrolyte , current (fluid) , convection–diffusion equation , mass transport , computational fluid dynamics , thermodynamics , diffusion , mass transfer , mechanics , chemistry , variable (mathematics) , materials science , physics , mathematics , water flow , environmental engineering , environmental science , electrode , mathematical analysis , engineering physics , biochemistry
The semiempirical model developed by Springer et al. J. Electrochem. Soc., 138, 2334 1991 continues to be popular for water transport in polymer membranes. The implementation of this model into a computational fluid dynamic CFD code poses some problems. First, the dependent variable in the membrane is the water content, , while that in the diffusion layers and channels is the species mass fractions. Thus, the membrane has to be designated a separate domain, wherein a transport equation for is solved and iteratively coupled to the mass fractions. This is computationally expensive and sometimes unstable. The second problem is associated with the notion that because the membrane is “thin” it is sufficient to have a few computational nodes across its thickness. A model that extends Springer’s model to include convective transport is presented. It is found that accurate calculation of water transport through the membrane requires few hundred nodes. A database that provides water flux and average membrane electrical conductivity for relevant mass-transport Peclet numbers and interfacial conditions is created. When used with CFD calculations, the database will allow accurate and efficient calculation of water and current transport in the membrane without solution of the transport equation for .
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