Quantum Mechanics
eBook - ePub

Quantum Mechanics

  1. 278 pages
  2. English
  3. ePUB (mobile friendly)
  4. Available on iOS & Android
eBook - ePub

Quantum Mechanics

About this book

This book introduces notation, terminology, and basic ideas of relativistic quantum theories. The discussion proceeds systematically from the principle of relativity and postulates of quantum logics to the construction of Poincaré invariant few-particle models of interaction and scattering. It is the first of three volumes formulating a consistent relativistic quantum theory of interacting charged particles.

Contents
Quantum logic
Poincaré group
Quantum mechanics and relativity
Observables
Elementary particles
Interaction
Scattering
Delta function
Groups and vector spaces
Group of rotations
Lie groups and Lie algebras
Hilbert space
Operators
Subspaces and projections
Representations of groups and algebras
Pseudo-orthogonal representation of Lorentz group

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Yes, you can access Quantum Mechanics by Eugene Stefanovich in PDF and/or ePUB format, as well as other popular books in Physical Sciences & Mathematical & Computational Physics. We have over one million books available in our catalogue for you to explore.

Information

Publisher
De Gruyter
Year
2018
eBook ISBN
9783110491036
Edition
1
Topic
Physical Sciences
Subtopic
Mathematical & Computational Physics

Table of contents

  1. Cover
  2. Title Page
  3. Copyright
  4. Dedication
  5. Contents
  6. List of figures
  7. List of tables
  8. Postulates, statements, theorems, assertions
  9. Conventional notation
  10. Preface
  11. Introduction
  12. 1 Quantum logic
  13. 2 Poincaré group
  14. 3 Quantum mechanics and relativity
  15. 4 Observables
  16. 5 Elementary particles
  17. 6 Interaction
  18. 7 Scattering
  19. A Delta function
  20. B Orthocomplemented lattices
  21. C Groups and vector spaces
  22. D Group of rotations
  23. E Lie groups and Lie algebras
  24. F Hilbert space
  25. G Operators
  26. H Subspaces and projections
  27. I Representations of groups and algebras
  28. J Pseudo-orthogonal representation of Lorentz group
  29. Bibliography
  30. Index