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A Nonlinear Elliptical Problem for Solid Oxide Fuel Cell Cathodes Public

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This Major Qualifying Project considers a nonlinear elliptical steady-state reaction- diffusion-conduction problem for solid oxide fuel cells (SOFCs). The existence of a solution is proven by showing the existence of a minimum of an appropriate energy functional, then using the Dirichlet principle to show that the minimum is a solution to the original problem. The uniqueness of the solution can be proven by application of Green's first identity. Numerical computations of the solution are performed, and comparisons are made to decide on a range for the surface exchange current density parameter.

  • This report represents the work of one or more WPI undergraduate students submitted to the faculty as evidence of completion of a degree requirement. WPI routinely publishes these reports on its website without editorial or peer review.
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Identifier
  • E-project-042313-160943
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Year
  • 2013
Date created
  • 2013-04-23
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