Description

Book Synopsis


Trade Review
The book is written in a very clear and compact style. It is well suited for self-study and includes numerous exercises (many with hints)." - Zentralblatt MATH

"The author presents this material in a very clear and detailed way and supplements it by numerous exercises. This makes the book a nice introduction to this exciting field of mathematics." - Mathematical Reviews

Table of Contents
  • Preface
  • Part 0. Preliminaries
  • Chapter 0. A first look at Banach and Hilbert spaces
  • Part 1. Mathematical foundations of quantum mechanics
  • Chapter 1. Hilbert spaces
  • Chapter 2. Self-adjointness and spectrum
  • Chapter 3. The spectral theorem
  • Chapter 4. Applications of the spectral theorem
  • Chapter 5. Quantum dynamics
  • Chapter 6. Perturbation theory for self-adjoint operators
  • Part 2. Schrödinger operators
  • Chapter 7. The free Schrödinger operator
  • Chapter 8. Algebraic methods
  • Chapter 9. One-dimensional Schrödinger operators
  • Chapter 10. One-particle Schrödinger operators
  • Chapter 11. Atomic Schrödinger operators
  • Chapter 12. Scattering theory
  • Part 3. Appendix
  • Chapter 13. Almost everything about Lebesgue integration
  • Bibliographical notes
  • Bibliography
  • Glossary of notation
  • Index

Mathematical Methods in Quantum Mechanics With

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    A Hardback by Gerald Teschl

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      View other formats and editions of Mathematical Methods in Quantum Mechanics With by Gerald Teschl

      Publisher: MP-AMM American Mathematical
      Publication Date: Publication Date: 10/30/2014 12:00:00 AM
      ISBN13: 9781470417048, 978-1470417048
      ISBN10: 1470417049

      Description

      Book Synopsis


      Trade Review
      The book is written in a very clear and compact style. It is well suited for self-study and includes numerous exercises (many with hints)." - Zentralblatt MATH

      "The author presents this material in a very clear and detailed way and supplements it by numerous exercises. This makes the book a nice introduction to this exciting field of mathematics." - Mathematical Reviews

      Table of Contents
      • Preface
      • Part 0. Preliminaries
      • Chapter 0. A first look at Banach and Hilbert spaces
      • Part 1. Mathematical foundations of quantum mechanics
      • Chapter 1. Hilbert spaces
      • Chapter 2. Self-adjointness and spectrum
      • Chapter 3. The spectral theorem
      • Chapter 4. Applications of the spectral theorem
      • Chapter 5. Quantum dynamics
      • Chapter 6. Perturbation theory for self-adjoint operators
      • Part 2. Schrödinger operators
      • Chapter 7. The free Schrödinger operator
      • Chapter 8. Algebraic methods
      • Chapter 9. One-dimensional Schrödinger operators
      • Chapter 10. One-particle Schrödinger operators
      • Chapter 11. Atomic Schrödinger operators
      • Chapter 12. Scattering theory
      • Part 3. Appendix
      • Chapter 13. Almost everything about Lebesgue integration
      • Bibliographical notes
      • Bibliography
      • Glossary of notation
      • Index

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