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Department of Mathematics,
University of California San Diego

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Center for Computational Mathematics Seminar

Randolph Bank

UCSD

A Semi-Algebraic 2-Level Solver for Finite Element Equations

Abstract:

We develop a simple semi-algebraic 2-level solver built on traditional multigrid ideas. It is designed to be easily incorporated into existing simulation software. It exhibits good convergence for many classes of challenging problems including discontinuous diffusion, convection-diffusion, and Helmholtz equations. It has built-in structure that makes it simple to generalize to a hierarchical basis multigrid solver.

October 8, 2019

11:00 AM

AP&M 2402

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