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Huaian D. Spectral Geometry and Inverse Scattering Theory 2023

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Huaian D. Spectral Geometry and Inverse Scattering Theory 2023

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Category: Other
Total size: 11.91 MB
Added: 2025-03-10 23:38:57

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Info Hash: 619E0A0B6C3DBC852C7150479E4A9DCE59F95453
Last updated: 14.6 hours ago

Description:

Textbook in PDF format Inverse scattering problems are a vital subject for both theoretical and experimental studies and remain an active field of research in applied mathematics. This book provides a detailed presentation of typical setup of inverse scattering problems for time-harmonic acoustic, electromagnetic and elastic waves. Moreover, it provides systematical and in-depth discussion on an important class of geometrical inverse scattering problems, where the inverse problem aims at recovering the shape and location of a scatterer independent of its medium properties. Readers of this book will be exposed to a unified framework for analyzing a variety of geometrical inverse scattering problems from a spectral geometric perspective. This book contains both overviews of classical results and update-to-date information on latest developments from both a practical and theoretical point of view. It can be used as an advanced graduate textbook in universities or as a reference source for researchers in acquiring the state-of-the-art results in inverse scattering theory and their potential applications. Preface Introduction Geometric Structures of Laplacian Eigenfunctions Geometric Structures of Maxwellian Eigenfunctions Inverse Obstacle and Diffraction Grating Scattering Problems Path Argument for Inverse Acoustic and Electromagnetic Obstacle Scattering Problems Stability for Inverse Acoustic Obstacle Scattering Problems Stability for Inverse Electromagnetic Obstacle Scattering Problems Geometric Structures of Helmholtz's Transmission Eigenfunctions with General Transmission Conditions and Applications Geometric Structures of Maxwell's Transmission Eigenfunctions and Applications Geometric Structures of Lamé's Transmission Eigenfunctions with General Transmission Conditions and Applications Geometric Properties of Helmholtz's Transmission Eigenfunctions Induced by Curvatures and Applications Stable Determination of an Acoustic Medium Scatterer by a Single Far-Field Pattern Stable Determination of an Elastic Medium Scatterer by a Single Far-Field Measurement and Beyond Index