Classical and Statistical Thermodynamics An Adapted Versio(熱統計物理)
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書名：熱統計物理 CLASSICAL AND STATISTICAL THERMODYNAMICS An Adapted Version 雙語版
作者：CARTER
出版社：PEARSON
出版日期：2018/00/00
ISBN：9789862802717
Table of Contents:
1. The Nature of Thermodynamics
2. Equations of State
3. The First Law of Thermodynamics
4. Applications of the First Law
5. Consequences of the First Law
6. The Second Law of Thermodynamics
7. Applications of the Second Law
8. Thermodynamic Potentials
9. The Chemical Potential and Open Systems
10. The Third Law of Thermodynamics
11. The Kinetic Theory of Gases
12. Statistical Thermodynamics
13. Classical and Quantum Statistics
14. The Classical Statistical Treatment of an Ideal Gas
15. The Heat Capacity of a Diatomic Gas
16. The Heat Capacity of a Solid
17. The Thermodynamics of Magnetism
18. Bose-Einstein Gases
19. Fermi-Dirac Gases
20. Information Theory
Appendices
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Semiconductor Nanostructures:Quantum State and Electronic Transport (1版)
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Solid State Physics (1版)
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書名： SOLID STATE PHYSICS
作者：ASHCROFT
出版社：Cengage
ISBN：9780357670811
內容簡介
1. The Drude Theory of Metals
2. The Sommerfeld Theory of Metals
3. Failures of the Free Electron Model
4. Crystal Lattices
5. The Reciprocal Lattice
6. Determination of Crystal Structures by X-Ray Diffraction
7. Classification of Bravais Lattices and Crystal Structures
8. Electron Levels in a Periodic Potential: General Properties
9. Electrons in a Weak Periodic Potential
10. The Tight-Binding Method
11. Other Methods for Calculating Band Structure
12. The Semiclassical Model of Electron Dynamics
13. The Semiclassical Theory of Conduction in Metals
14. Measuring the Fermi Surface
15. Band Structure of Selected Metals
16. Beyond the Relaxation-Time Approximation
17. Beyond the Independent Electron Approximation
18. Surface Effects
19. Classification of Solids
20. Cohesive Energy 395
21. Failures of the Static Lattice Model 415
22. Classical Theory of the Harmonic Crystal
23. Quantum Theory of the Harmonic Crystal
24. Measuring Phonon Dispersion Relations
25. Anharmonic Effects in Crystals
26. Phonons in Metals
27. Dielectric Properties of Insulators
28. Homogeneous Semiconductors
29. Inhomogeneous Semiconductors
30. Defects in Crystals
31. Diamagnetism and Paramagnetism
32. Electron Interactions and Magnetic Structure
33. Magnetic Ordering
34. Superconductivity
APPENDICES
A. Summary of Important Numerical Relations in the Free Electron Theory of Metals
B. The Chemical Potential
C. The Sommerfeld Expansion
D. Plane-Wave Expansions of Periodic Functions in More Than One Dimension
E. The Velocity and Effective Mass of Bloch Electrons
F. Some Identities Related to Fourier Analysis of Periodic Systems
G. The Variational Principle for Schrodinger's Equation
H. Hamiltonian Formulation of the Semiclassical Equations of Motion, and Liouville' s Theorem
I. Green's Theorem for Periodic Functions
J. Conditions for the Absence of Interband Transitions in Uniform Electric or Magnetic Fields
K. Optical Properties of Solids
L. Quantum Theory of the Harmonic Crystal
M. Conservation of Crystal Momentum
N. Theory of the Scattering of Neutrons by a Crystal
O. Anharmonic Terms and n-Phonon Processes
P. Evaluation of the Lande g-Factor
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1980
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現省:
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QUANTUM PHYSICS (2版)
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書名：Quantum Physics of Atoms, Molecules, Solids, Nuclei, and Particles 2/E
作者：EISBERG
出版社：WILEY
出版日期：1985/02/14
ISBN：9780471873730
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Elementary Quantum Mechanics: With Problems and Solutions (1版)
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The impact of quantum mechanics on our day-to-day life is growing at an exponential rate, of which most people are unaware. For example, the toaster is a prime example of a quantum mechanical device. While quantum mechanics arose as a subject in physics, quantum mechanical thinking has had, and continues to have, a broad impact on mathematics. For example, operator theory as we know it today would not exist without von Neumann’s effort to put quantum mechanics on a solid mathematical foundation. This book is defined for undergraduate students of mathematics to obtain an introduction to quantum mechanical ideas, and the associated mathematics, without requiring an extensive background in physics.This book is focused around the following topics. 1) The Mathematical Structure of Quantum Mechanics. We develop the main mathematical structure of quantum theory in the setting of the accepted postulates of quantum mechanics. Dirac’s bra-ket notation for the required linear algebra aspects will be utilized, as well as the mathematical and physical implications arising from the mathematical aspects of self-adjoint linear operators, with emphasis on the finite dimensional setting. 2) Dynamics of a Quantum Particle. We introduce the Schrodinger equation and discuss its physical meaning and mathematical structure. The required partial differential equations theory is elementary, and will be developed from scratch. 3) Measurement, Time Evolution, Uncertainty, and the Harmonic Oscillator. This builds on the previously developed mathematics and culminates with a detailed discussion of the quantum mechanical workhorse example - the harmonic oscillator. 4) Quantum Mechanics of Angular Momentum. Most of the book is developed in the context of the (relatively) simple one dimensional quantum systems. This topic goes into three dimensions and illustrates how very interesting mathematics can yield novel physical explanations that are unobtainable with classical methods. 5) The Postulates of Quantum Mechanics, Measurement, Composite Systems, Tensor Products, and Entanglement. This is the area that most students have heard of - quantum entanglement, ＂action-at-a- distance＂ and Bell’s inequality. The mathematics will be at an elementary level (except possibly for tensor products, which are sadly neglected many linear algebra courses today, but which are literally exploding in a variety of current applications).
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The Quantum Mechanics Solver How to Apply Quantum Theory to Modern Physics 2006 (2版)
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(特價399)The Quantum Mechanics Solver How to Apply Quantum Theory to Modern Physics 2/E 2006 <SV> 3-540-27721-8 2/E J.L.BASDEVANT 9783540277217
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(舊版)THE PICTURE BOOK OF QUANTUM MECHANICS 3/E 2001<SV>0-387-95141-5 (3版)
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【簡介】
【目錄】
1 Basics
2 Reformulation
3 Wentzel-Kramers-Brillouin (WKB) Method
4 Rotations, Angular Momentum, and Central Force Motion
5 Time-Independent Perturbation Theory
6 Atomic Structure
7 Time-Dependent Perturbation Theory and Scattering
8 Semi-Classical and Quantum Electromagnetic Field
9 Emission and Absorption of Radiation
10 Relativistic Quantum Mechanics
A Dimensions and Units
B Mathematical Tools
C Selected Solutions
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Quantum mechanics is one of the most successful theories in science, and is relevant to nearly all modern topics of scientific research. This textbook moves beyond the introductory and intermediate principles of quantum mechanics frequently covered in undergraduate and graduate courses, presenting in-depth coverage of many more exciting and advanced topics. The author provides a clearly structured text for advanced students, graduates and researchers looking to deepen their knowledge of theoretical quantum mechanics. The book opens with a brief introduction covering key concepts and mathematical tools, followed by a detailed description of the Wentzel–Kramers–Brillouin (WKB) method. Two alternative formulations of quantum mechanics are then presented: Wigner's phase space formulation and Feynman's path integral formulation. The text concludes with a chapter examining metastable states and resonances. Step-by-step derivations, worked examples and physical applications are included throughout.
Covers many advanced mathematical techniques in quantum mechanics, each illustrated with detailed examples
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