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Spectral Theory and Quantum Mechanics: Universitext

Autor Mathieu Lewin
en Limba Engleză Paperback – 10 oct 2024
This textbook presents the spectral theory of self-adjoint operators on Hilbert space and its applications in quantum mechanics. Based on a course taught by the author in Paris, the book not only covers the mathematical theory but also provides its physical interpretation, offering an accessible introduction to quantum mechanics for students with a background in mathematics. The presentation incorporates numerous physical examples to illustrate the abstract theory. The final two chapters present recent findings on Schrödinger’s equation for systems of particles.
While primarily designed for graduate courses, the book can also serve as a valuable introduction to the subject for more advanced readers. It requires no prior knowledge of physics, assuming only a graduate-level understanding of mathematical analysis from the reader.
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Specificații

ISBN-13: 9783031668777
ISBN-10: 3031668774
Pagini: 340
Ilustrații: XII, 206 p. 31 illus., 30 illus. in color.
Dimensiuni: 155 x 235 x 24 mm
Greutate: 0.67 kg
Ediția:2024
Editura: Springer International Publishing
Colecția Springer
Seria Universitext

Locul publicării:Cham, Switzerland

Cuprins

1 Introduction to quantum mechanics: the hydrogen atom.- 2 Self-adjointness.- 3 Self-adjointness criteria: Rellich, Kato & Friedrichs.- 4 Spectral theorem and functional calculus.- 5 Spectrum of self-adjoint operators.- 6 N-particle systems, atoms, molecules.- 7 Periodic Schrödinger operators, electronic properties of materials.- Appendix A: Sobolev spaces.- Appendix B: Problems.

Notă biografică

Mathieu Lewin is CNRS research director (Directeur de Recherche) at Paris-Dauphine University. He specialises in spectral and variational methods in quantum systems.

Textul de pe ultima copertă

This textbook presents the spectral theory of self-adjoint operators on Hilbert space and its applications in quantum mechanics. Based on a course taught by the author in Paris, the book not only covers the mathematical theory but also provides its physical interpretation, offering an accessible introduction to quantum mechanics for students with a background in mathematics. The presentation incorporates numerous physical examples to illustrate the abstract theory. The final two chapters present recent findings on Schrödinger’s equation for systems of particles.
While primarily designed for graduate courses, the book can also serve as a valuable introduction to the subject for more advanced readers. It requires no prior knowledge of physics, assuming only a graduate-level understanding of mathematical analysis from the reader.

Caracteristici

Provides an introduction to quantum mechanics for mathematicians Contains many examples and exercises Discusses recent research on Schrödinger's equation