Dörfler Mathematics of Wave Phenomena

Mathematics of Wave Phenomena

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Beschreibung

Wave phenomena are ubiquitous in nature. Their mathematical modeling, simulation and analysis lead to fascinating and challenging problems in both analysis and numerical mathematics. These challenges and their impact on significant applications have inspired major results and methods about wave-type equations in both fields of mathematics.
The Conference on Mathematics of Wave Phenomena 2018 held in Karlsruhe, Germany, was devoted to these topics and attracted internationally renowned experts from a broad range of fields. These conference proceedings present new ideas, results, and techniques from this exciting research area.
Wave phenomena are ubiquitous in nature. Their mathematical modeling, simulation and analysis lead to fascinating and challenging problems in both analysis and numerical mathematics. These challenges and their impact on significant applications have inspired major results and methods about wave-type equations in both fields of mathematics.
The Conference on Mathematics of Wave Phenomena 2018 held in Karlsruhe, Germany, was devoted to these topics and attracted internationally renowned experts from a broad range of fields. These conference proceedings present new ideas, results, and techniques from this exciting research area.
Provides a comprehensive overview of current state-of-the-art by renowned experts Contains a unique combination of perspectives from analysis, numerics, inverse problems and selected applications Deals with aspects of mathematics of wave phenomena

Autor*in

Willy Dörfler

Themen in »Mathematics of Wave Phenomena«

Blow-up Electromagnetic Waves and Optics Error Analysis Finite and Boundary Element Methods Nonlinear Wave or Schrödinger Equations Stability Time-harmonic Wave Propagation Problems Time Integration Water Waves Waves in Waveguides Waves in Nonlinear Media Wave Phenomena partial differential equations

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Details

ISBN: 9783030471767
Verlag: Springer International Publishing
Erscheinung: 03.10.2021

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