Finite Element Methods for Maxwell's Equations

Peter Monk

450 pages, parution le 05/05/2003

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Résumé

Comprehensive treatment of edge finite element methods
Variational theory of Maxwell's equations
Error analysis of finite element methods
Background material in functional analysis and Sobolev space theory
Introduction to inverse problems

This reference provides an up to date and sound theoretical foundation for finite element methods in computational electromagnetism. The emphasis is on finite element methods for scattering problems that involve the solution of Maxwell's equations on infinite domains, and special attention is given to error analysis of edge FEM that are particularly well suited to Maxwell's equations .

Contents

Mathematical Models of Electromagnetism
Functional Analysis and Abstract Error Estimates
Sobolev, Spaces, Vector Function Spaces and Regularity
Variational Theory for the Cavity Problem
Finite Elements on Tetrahedra
Finite Elements on Hexahedra
Finite Element Methods for the Cavity Problem
Topics Concerning Finite Elements
Classical Scattering Theory
A First Variational Method for the Scattering Problem
Scattering by a Bounded Inhomogeneity
Scattering by a Buried Object
Implementation and Algorithmic Development
Inverse Problems
Appendix

L'auteur - Peter Monk

University of Delaware, Newark, DE, USA.

Caractéristiques techniques

	PAPIER
Éditeur(s)	Oxford University Press
Auteur(s)	Peter Monk
Parution	05/05/2003
Nb. de pages	450
Format	16 x 24
Couverture	Relié
Poids	785g
Intérieur	Noir et Blanc
EAN13	9780198508885
ISBN13	978-0-19-850888-5