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Mathematics of Wave Phenomena
Details
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
Inhalt
- Morawetz Inequalities for Water Waves. - Numerical Study of GalerkinCollocation Approximation in Time for the Wave Equation. - Effective Numerical Simulation of the KleinGordonZakharov System in the Zakharov Limit. - Exponential Dichotomies for Elliptic PDE on Radial Domains. - Stability of Slow Blow-Up Solutions for the Critical Focussing Nonlinear Wave Equation on R3+1. - Local Well-Posedness for the Nonlinear Schrödinger Equation in the Intersection of Modulation Spaces Msp,q (Rd ) M,1(Rd ). - FEM-BEM Coupling of Wave-Type Equations: From the Acoustic to the Elastic Wave Equation. - On Hyperbolic Initial-Boundary Value Problems with a Strictly Dissipative Boundary Condition. - On the Spectral Stability of Standing Waves of Nonlocal PT Symmetric Systems. - Sparse Regularizationof Inverse Problems by Operator-Adapted Frame Thresholding. - Soliton Solutions for the LugiatoLefever Equation by Analytical and Numerical Continuation Methods. - Error Analysis of Discontinuous Galerkin Discretizations of a Class of Linear Wave-type Problems. - Ill-posedness of the Third Order NLS with Raman Scattering Term in Gevrey Spaces. - Invariant Measures for the DNLS Equation. - A Global div-curl-Lemma for Mixed Boundary Conditions in Weak Lipschitz Domains. - Existence and Stability of KleinGordon Breathers in the Small-Amplitude Limit. - On Strichartz Estimates from l2-Decoupling and Applications. - On a Limiting Absorption Principle for Sesquilinear Forms with an Application to the Helmholtz Equation in a Waveguide. - Some Inverse Scattering Problems for Perturbations of the Biharmonic Operator.
Weitere Informationen
- Allgemeine Informationen
- GTIN 09783030471767
- Lesemotiv Verstehen
- Genre Maths
- Auflage 1st edition 2020
- Editor Willy Dörfler, Marlis Hochbruck, Dirk Hundertmark, Birgit Schörkhuber, Andreas Rieder, Roland Schnaubelt, Wolfgang Reichel
- Anzahl Seiten 336
- Herausgeber Springer International Publishing
- Größe H235mm x B155mm x T19mm
- Jahr 2021
- EAN 9783030471767
- Format Kartonierter Einband
- ISBN 3030471764
- Veröffentlichung 03.10.2021
- Titel Mathematics of Wave Phenomena
- Untertitel Trends in Mathematics
- Gewicht 511g
- Sprache Englisch