A Posteriori Error Estimation in the Finite Element Exterior Calculus Framework

Wednesday, October 22, 2014 - 2:35pm - 3:05pm
Keller 3-180
Alan Demlow (University of Kentucky)
We will give an overview of a residual-type a posteriori error estimation techniques applied to finite element approximations of Hodge-Laplace problems within the finite element exterior calculus (FEEC) framework. Special attention will be given to harmonic forms, their adaptive approximation, and how the quality of their approximation affects the overall error in approximating solutions to the Hodge-Laplace problem. This is joint work with Anil Hirani.
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