2013
DOI: 10.1149/2.067401jes
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Interpretation of Defect and Gas-Phase Fluxes through Mixed-Conducting Ceramics Using Nernst–Planck–Poisson and Integral Formulations

Abstract: This paper derives and demonstrates two models to represent defect transport through mixed-conducting ceramic membranes. The Nernst-Planck-Poisson (NPP) model is more general, but requires the computational solution of a boundary-value problem on a mesh network. The Integral method relies on more assumptions, but defect fluxes can be evaluated analytically based upon material properties and gas-phase composition at the membrane surfaces. Using examples based upon yttrium-doped barium zirconate, the two approac… Show more

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Cited by 51 publications
(55 citation statements)
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“…thickness), and feed gas water concentration as suggested by Kee et al [19] An increased water concentration from 1 % to 2 % in H 2 resulted in a potential change from 25 mV to 50 mV for 20 mol% yttriumdoped barium zirconate membrane (BZY20). [19] The potential profile for BZY20 was also predicted by Vøllestad et al [20] using the Gauss law instead of electro neutrality conditions. 2 % water on the feed gas was used and a 20 mV potential difference was obtained with a two-chamber reactor (permeate side gas was inert).…”
Section: Electrical Potential Of Membranesmentioning
confidence: 76%
“…thickness), and feed gas water concentration as suggested by Kee et al [19] An increased water concentration from 1 % to 2 % in H 2 resulted in a potential change from 25 mV to 50 mV for 20 mol% yttriumdoped barium zirconate membrane (BZY20). [19] The potential profile for BZY20 was also predicted by Vøllestad et al [20] using the Gauss law instead of electro neutrality conditions. 2 % water on the feed gas was used and a 20 mV potential difference was obtained with a two-chamber reactor (permeate side gas was inert).…”
Section: Electrical Potential Of Membranesmentioning
confidence: 76%
“…In this article, a transient mathematical model has been established to describe the steam permeation through the HTPCM perovskite membranes, in which the distribution of the charged defects in the membranes is taken into consideration. The transfer of charged species in the solid electrolyte is described by the PNP equations . The effects of a variety of parameters including the membrane thickness, operating temperature, and steam partial pressures on the steam permeation process have been simulated and carefully discussed.…”
Section: Introductionmentioning
confidence: 99%
“…That is to say, as soon as electrodes are attached to measure the potentials, then the measurement represents the electrode potentials, not the desired internal electrostatic potentials within the electrolyte. However, the internal electrostatic potential can be predicted by solving the defect transport equations (i.e., the Nernst-Planck-Poisson, NPP, problem) [26,31,34]. The equilibrium defect concentrations at the electrode-electrolyte interfaces can [26].…”
mentioning
confidence: 99%