Finite Element Methods

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Weak and variational formulations of elliptic problems; weak derivatives and Sobolev spaces; Lax-Milgram theorem, Bramble-Hilbert lemma; examples of finite element spaces; polynomial approximation theory; error estimates for finite element methods; implementation issues; mixed finite element methods for Stokes problems; applications. Offered even-numbered years. (Typically Offered: Fall)→MATH 6660→unlocks 0 courses

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