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Remarks on the Local Behavior of the Finite Element Method
Hieu Nguyen
Department of Mathematics
UCSD
Abstract
Our main goal is to study the behavior of the error
in finite element approximations of partial differential
equations. The error typically has two components -- local
error and global (pollution) error. We also will discuss the
very interesting phenomena of superconvergence, and in particular,
how to determine superconvergence points, and what advantages can be
derived from them.
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