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|a Spectral theory and applications /
|c Alexandre Girouard, editor.
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|a Providence, Rhode Island :
|b American Mathematical Society ;
|a Montreal, Quebec, Canada :
|b Centre de Recherches Mathematiques,
|c [2018]
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|a 1 online resource (vii, 212 pages)
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|a Contemporary mathematics. Centre de recherches mathématiques proceedings ;
|v volume 720
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|a "CRM Summer School, Spectral Theory and Applications, July 4-14, 2016, Universite Laval, Quebec City, Canada."
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|a Includes bibliographical references.
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|a Print record version.
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|a Cover; Title page; Contents; Preface; Fundamentals of spectral theory; Introduction; 1. Normed spaces and operators; 2. Invertible operators; 3. The spectrum; 4. Hilbert spaces; 5. Operators on Hilbert spaces; 6. Compact operators; 7. The spectral theorem; 8. Sturm-Liouville equation; Spectral theory of partial differential equations; 1. Resources, prerequisites and notation; 2. Computable spectra and qualitative properties-Laplacian; 3. Discrete spectral theorem for sesquilinear forms; 4. Variational characterizations of eigenvalues; 5. Application: Discrete spectrum for the Laplacian
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|a 6. Application: Monotonicity properties of eigenvalues7. Case study: Stability of steady states for reaction-diffusion PDEs; Appendix A. Compact imbeddings of Sobolev space into ²; References; From classical mechanics to quantum mechanics; 1. Classical mechanics; 2. Review of probability and operator theory; 3. Quantum mechanics; 4. Hidden variables and non-locality; References; Numerical methods for spectral theory; 1. Introduction; 2. Finite difference methods; 3. Finite element methods; 4. Solution of matrix eigenvalue problems; 5. Application: Vibrating plates; 6. Further reading
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|a Acknowledgments7. Exercises; References; Spectral geometry; 1. What makes the Laplacian special?; 2. The Laplacian on a Riemannian manifold; 3. Hearing the geometry of a manifold; 4. Exercises; Quantum graphs via exercises; 1. Basic spectral theory of quantum graphs; 2. Trace formula and periodic orbits; 3. Further topics; Acknowledgments; References; Spectral properties of classical integral operators and geometry; 1. Classical integral operators; 2. Single-layer potentials; 3. Double-layer potentials; Acknowledgments; References; Back Cover
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|a This book is a collection of lecture notes and survey papers based on the minicourses given by leading experts at the 2016 CRM Summer School on Spectral Theory and Applications, held from July 4-14, 2016, at Université Laval, Québec City, Québec, Canada. The papers contained in the volume cover a broad variety of topics in spectral theory, starting from the fundamentals and highlighting its connections to PDEs, geometry, physics, and numerical analysis.
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|a ProQuest Ebook Central
|b Ebook Central Academic Complete
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|a Spectral theory (Mathematics)
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|a Spectre (Mathématiques)
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|a Spectral theory (Mathematics)
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|a Partial differential equations
|x Spectral theory and eigenvalue problems
|x Spectral theory and eigenvalue problems.
|2 msc
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|a Numerical analysis
|x Partial differential equations, boundary value problems
|x Partial differential equations, boundary value problems.
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|a Conference papers and proceedings
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|a Girouard, Alexandre,
|d 1976-
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|i has work:
|a Spectral theory and applications (Text)
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|i Print version:
|t Spectral theory and applications.
|d Providence, Rhode Island : American Mathematical Society ; Montreal, Quebec, Canada : Centre de Recherches Mathematiques, [2018]
|z 147043556X
|z 9781470435561
|w (DLC) 2018032989
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|a Contemporary mathematics (American Mathematical Society).
|p Centre de recherches mathématiques proceedings ;
|v v. 720.
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