Wave phenomena : mathematical analysis and numerical approximation / Willy Dörfler, Marlis Hochbruck, Jonas Köhler, Andreas Rieder, Roland Schnaubelt, Christian Wieners.
Dörfler, Willy, author.; Hochbruck, Marlis, author.; Köhler, Jonas, author.; Rieder, A. (Andreas), author.; Schnaubelt, Roland, author.; Wieners, Christian, author.
2022
QC157
Available Online

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Title
Wave phenomena : mathematical analysis and numerical approximation / Willy Dörfler, Marlis Hochbruck, Jonas Köhler, Andreas Rieder, Roland Schnaubelt, Christian Wieners.
Author
Dörfler, Willy, author.
ISBN
9783031057939 (electronic bk.)
3031057937 (electronic bk.)
9783031057922
3031057929
DOI
https://doi.org/10.1007/978-3-031-05793-9
Published
Cham : Birkhäuser, 2022.
Language
English
Description
1 online resource (1 volume) : illustrations (black and white, and color).
Item Number
10.1007/978-3-031-05793-9 doi
Call Number
QC157
Dewey Decimal Classification
531.113301/5118
Summary
This book presents the notes from the seminar on wave phenomena given in 2019 at the Mathematical Research Center in Oberwolfach. The research on wave-type problems is a fascinating and emerging field in mathematical research with many challenging applications in sciences and engineering. Profound investigations on waves require a strong interaction of several mathematical disciplines including functional analysis, partial differential equations, mathematical modeling, mathematical physics, numerical analysis, and scientific computing. The goal of this book is to present a comprehensive introduction to the research on wave phenomena. Starting with basic models for acoustic, elastic, and electro-magnetic waves, topics such as the existence of solutions for linear and some nonlinear material laws, efficient discretizations and solution methods in space and time, and the application to inverse parameter identification problems are covered. The aim of this book is to intertwine analysis and numerical mathematics for wave-type problems promoting thus cooperative research projects in this field.
Bibliography, etc. Note
Includes bibliographical references.
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Access limited to authorized users.
Source of Description
Description based on print version record.
Added Author
Hochbruck, Marlis, author.
Köhler, Jonas, author.
Rieder, A. (Andreas), author.
Schnaubelt, Roland, author.
Wieners, Christian, author.
Series
Oberwolfach seminars ; 49.
Available in Other Form
Wave phenomena.
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Space-time approximations for linear acoustic, elastic, and electro-magnetic wave equations
Local wellposedness and long-time behavior of quasilinear Maxwell equations
Error analysis of second-order time integration methods for discontinuous Galerkin discretizations of Friedrichs systems
An abstract framework for inverse wave problems with applications.

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