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Oxford Graduate Texts: Practical Quantum Mechanics: Modern Tools & Applications
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Specificaties
- Objectstaat
- Heel goed
- Opmerkingen van verkoper
- “Never Used, Some Shelf Wear. If you have any questions please feel free to ask!”
- ISBN
- 9780198749349
- Subject Area
- Science
- Publication Name
- Practical Quantum Mechanics : Modern Tools and Applications
- Publisher
- Oxford University Press, Incorporated
- Item Length
- 9.8 in
- Subject
- Physics / Quantum Theory, Physics / General
- Publication Year
- 2016
- Series
- Oxford Graduate Texts
- Type
- Textbook
- Format
- Hardcover
- Language
- English
- Item Height
- 0.9 in
- Item Weight
- 29.1 Oz
- Item Width
- 7.3 in
- Number of Pages
- 350 Pages
Over dit product
Product Identifiers
Publisher
Oxford University Press, Incorporated
ISBN-10
0198749341
ISBN-13
9780198749349
eBay Product ID (ePID)
215955533
Product Key Features
Number of Pages
350 Pages
Language
English
Publication Name
Practical Quantum Mechanics : Modern Tools and Applications
Subject
Physics / Quantum Theory, Physics / General
Publication Year
2016
Type
Textbook
Subject Area
Science
Series
Oxford Graduate Texts
Format
Hardcover
Dimensions
Item Height
0.9 in
Item Weight
29.1 Oz
Item Length
9.8 in
Item Width
7.3 in
Additional Product Features
Intended Audience
Scholarly & Professional
LCCN
2015-949947
Reviews
'"The book teaches students how to approach and solve the types of quantum mechanical problems they will encounter throughout their careers. It will serve as an excellent text for a graduate level course."'C. Stephen Hellberg, Naval Research Laboratory, The book teaches students how to approach and solve the types of quantum mechanical problems they will encounter throughout their careers. It will serve as an excellent text for a graduate level course.
Dewey Edition
23
Illustrated
Yes
Dewey Decimal
530.12
Table Of Content
1. Schrödinger equation on a lattice2. Dirac notation3. Back to Schrödinger equation on the lattice4. Operator-mechanics5. Time evolution and wave packets6. Simulaneaous observables7. Continuity equation and wavefunction properties8. Bond states in one-dimension9. Scattering in one dimension10. Periodic Potentials11. The harmonic oscillator12. WKB approximation13. Quantum mechanics and path integrals14. Applications of path integrals15. Angular momentum16. Bound states in spherically symmetric potentials17. The hydrogen-like atom18. Angular momentum and spherical symmetry19. Scattering in 3D20. Time independent perturbation expansion21. Applications of perturbation theory22. Time-dependent Hamiltonian23. Spin angular momentum24. Adding angular momenta25. Identical particles26. Elementary atomic physics27. Molecules28. The elasticity field29. Quantization of the free electromagnetic field30. Interaction of radiation with charged particles31. Elementary relativistic quantum mechanics
Synopsis
Quantum mechanics forms the foundation of all modern physics, including atomic, nuclear, and molecular physics, the physics of the elementary particles, condensed matter physics. Modern astrophysics also relies heavily on quantum mechanics. Quantum theory is needed to understand the basis for new materials, new devices, the nature of light coming from stars, the laws which govern the atomic nucleus, and the physics of biological systems. As a result the subject of this book is a required course for most physics graduate students. While there are many books on the subject, this book targets specifically graduate students and it is written with modern advances in various fields in mind. Many examples treated in the various chapters as well as the emphasis of the presentation in the book are designed from the perspective of such problems. For example, the book begins by putting the Schrodinger equation on a spatial discrete lattice and the continuum limit is also discussed, inspired by Hamiltonian lattice gauge theories. The latter and advances in quantum simulations motivated the inclusion of the path integral formulation. This formulation is applied to the imaginary-time evolution operator to project the exact ground state of the harmonic oscillator as is done in quantum simulations. As an example of how to take advantage of symmetry in quantum mechanics, one-dimensional periodic potentials are discussed, inspired by condensed matter physics. Atoms and molecules are discussed within mean-field like treatment (Hartree-Fock) and how to go beyond it. Motivated by the recent intense activity in condensed matter and atomic physics to study the Hubbard model, the electron correlations in the hydrogen molecule are taken into account by solving the two-site Hubbard model analytically. Using the canonical Hamiltonian quantization of quantum electrodynamics, the photons emerge as the quanta of the normal modes, in the same way as the phonons emerge in the treatment of the normal modes of the coupled array of atoms. This is used later to treat the interaction of radiation with atomic matter., This book presents the reader with modern tools, approaches, approximations, and applications of quantum mechanics. Quantum mechanics forms the foundation of all modern physics, including atomic, nuclear, and molecular physics, the physics of the elementary particles, condensed matter physics, and also modern astrophysics., Quantum mechanics forms the foundation of all modern physics, including atomic, nuclear, and molecular physics, the physics of the elementary particles, condensed matter physics. Modern astrophysics also relies heavily on quantum mechanics. Quantum theory is needed to understand the basis for new materials, new devices, the nature of light coming from stars, the laws which govern the atomic nucleus, and the physics of biological systems. As a result the subject of this book is a required course for most physics graduate students. While there are many books on the subject, this book targets specifically graduate students and it is written with modern advances in various fields in mind. Many examples treated in the various chapters as well as the emphasis of the presentation in the book are designed from the perspective of such problems. For example, the book begins by putting the Schrödinger equation on a spatial discrete lattice and the continuum limit is also discussed, inspired by Hamiltonian lattice gauge theories. The latter and advances in quantum simulations motivated the inclusion of the path integral formulation. This formulation is applied to the imaginary-time evolution operator to project the exact ground state of the harmonic oscillator as is done in quantum simulations. As an example of how to take advantage of symmetry in quantum mechanics, one-dimensional periodic potentials are discussed, inspired by condensed matter physics. Atoms and molecules are discussed within mean-field like treatment (Hartree-Fock) and how to go beyond it. Motivated by the recent intense activity in condensed matter and atomic physics to study the Hubbard model, the electron correlations in the hydrogen molecule are taken into account by solving the two-site Hubbard model analytically. Using the canonical Hamiltonian quantization of quantum electrodynamics, the photons emerge as the quanta of the normal modes, in the same way as the phonons emerge in the treatment of the normal modes of the coupled array of atoms. This is used later to treat the interaction of radiation with atomic matter.
LC Classification Number
QC174.12
Copyright Date
2015
ebay_catalog_id
4
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