Finite Element Methods For Maxwell's Equations is the first book to present the use of finite elements to analyze Maxwell's equations. This book is part of the Numerical Analysis and Scientific Computation Series.
Finite Element Methods For Maxwell's Equations is the first book to present the use of finite elements to analyze Maxwell's equations. This book is part of the Numerical Analysis and Scientific Computation Series.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Prof. P. Monk Department of Mathematical Sciences University of Delaware Newark DE 19716 USA Tel +1-302-831-1873 Fax +1-302-831-4511 monk@udel.edu UNIDEL Professor of Mathematical Sciences, University of Delaware, USA British, Shrewsbury UK, 18th December 1956
Inhaltsangabe
1: Mathematical Models of Electromagnetism 2: Functional Analysis and Abstract Error Estimates 3: Sobolev, Spaces, Vector Function Spaces and Regularity 4: Variational Theory for the Cavity Problem 5: Finite Elements on Tetrahedra 6: Finite Elements on Hexahedra 7: Finite Element Methods for the Cavity Problem 8: Topics Concerning Finite Elements 9: Classical Scattering Theory 10: A First Variational Method for the Scattering Problem 11: Scattering by a Bounded Inhomogeneity 12: Scattering by a Buried Object 13: Implementation and Algorithmic Development 14: Inverse Problems Appendix
1: Mathematical Models of Electromagnetism 2: Functional Analysis and Abstract Error Estimates 3: Sobolev, Spaces, Vector Function Spaces and Regularity 4: Variational Theory for the Cavity Problem 5: Finite Elements on Tetrahedra 6: Finite Elements on Hexahedra 7: Finite Element Methods for the Cavity Problem 8: Topics Concerning Finite Elements 9: Classical Scattering Theory 10: A First Variational Method for the Scattering Problem 11: Scattering by a Bounded Inhomogeneity 12: Scattering by a Buried Object 13: Implementation and Algorithmic Development 14: Inverse Problems Appendix
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