Unique Continuation Properties for Partial Differential Equations: Introduction to the Stability Estimates for Inverse Problems (Birkhäuser Advanced Texts Basler Lehrbücher)

Unique Continuation Properties for Partial Differential Equations: Introduction to the Stability Estimates for Inverse Problems (Birkhäuser Advanced Texts Basler Lehrbücher)

Unique Continuation Properties for Partial Differential Equations: Introduction to the Stability Estimates for Inverse Problems (Birkhäuser Advanced Texts Basler Lehrbücher)

by: Sergio Vessella (Author)

Publisher: Birkhäuser

Publication Date: 2025-04-30

Language: English

Print Length: 973 pages

ISBN-10: 3031863658

ISBN-13: 9783031863653

Book Description

This book provides a comprehensive and self-contained introduction to the study of the Cauchy problem and unique continuation properties for partial differential equations. Aimed at graduate and advanced undergraduate students, it bridges foundational concepts such as Lebesgue measure theory, functional analysis, and partial differential equations with advanced topics like stability estimates in inverse problems and quantitative unique continuation. By presenting detailed proofs and illustrative examples, the text equips readers with a deeper understanding of these fundamental topics and their applications in mathematical analysis. Designed to serve as both a learning resource and a reference, this book is particularly suited for those pursuing research in mathematical physics, inverse problems, or applied analysis.

Editorial Reviews

This book provides a comprehensive and self-contained introduction to the study of the Cauchy problem and unique continuation properties for partial differential equations. Aimed at graduate and advanced undergraduate students, it bridges foundational concepts such as Lebesgue measure theory, functional analysis, and partial differential equations with advanced topics like stability estimates in inverse problems and quantitative unique continuation. By presenting detailed proofs and illustrative examples, the text equips readers with a deeper understanding of these fundamental topics and their applications in mathematical analysis. Designed to serve as both a learning resource and a reference, this book is particularly suited for those pursuing research in mathematical physics, inverse problems, or applied analysis.

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