P1 finite element methods for an elliptic state-constrained distributed optimal control problem with Neumann boundary conditions

S.C. Brenner; M. Oh; L.-Y. Sung

Results in Applied Mathematics (Nov 2020)

P1 finite element methods for an elliptic state-constrained distributed optimal control problem with Neumann boundary conditions

S.C. Brenner,
M. Oh,
L.-Y. Sung

Affiliations

S.C. Brenner: Department of Mathematics and Center for Computation & Technology, Louisiana State University, Baton Rouge, LA 70803, United States of America; Corresponding author.
M. Oh: Department of Mathematics and Statistics, James Madison University, Harrisonburg, VA 22807, United States of America
L.-Y. Sung: Department of Mathematics and Center for Computation & Technology, Louisiana State University, Baton Rouge, LA 70803, United States of America

Journal volume & issue: Vol. 8
p. 100090

Abstract

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We investigate two P1finite element methods for an elliptic state-constrained distributed optimal control problem with Neumann boundary conditions on general polygonal domains.

Published in Results in Applied Mathematics

ISSN: 2590-0374 (Online)
Publisher: Elsevier
Country of publisher: United States
LCC subjects: Science: Mathematics
Website: https://www.journals.elsevier.com/results-in-applied-mathematics/

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