Quantum mechanics : an introduction
著者
書誌事項
Quantum mechanics : an introduction
（Physics and astronomy online library）
Springer, c2001
4th ed
- : pbk
- タイトル別名
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Quantenmechanik
Theoretische Physik. Bd. 4, Quantenmechanik. Teil 1, Eine Einführung
- 統一タイトル
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Quantenmechanik. Einführung
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注記
"With 57 figures and 88 worked examples and problems"
"Title of the original German edition: Theoretische Physik. Band 4: Quantenmechanik Teil 1, Eine Einführung. (c)Verlag Harri Deutsch, Thun, 1989"--T.p. verso
Includes bibliographical references and subject index
Previous ed. in English: 1st (1989), 2nd (1993), 3rd (1994)
内容説明・目次
内容説明
"This book gives a solid understanding of the basic concepts and results of quantum mechanics including the historical background and philosophical questions...Many worked examples serve to illustrate the material while biographical and historical footnotes round off the content." Zentralblatt MATH
目次
1 The Quantization of Physical Quantities.- 1.1 Light Quanta.- 1.2 The Photoelectric Effect.- 1.3 The Compton Effect.- 1.4 The Ritz Combination Principle.- 1.5 The Franck-Hertz Experiment.- 1.6 The Stern-Gerlach Experiment.- 1.7 Biographical Notes.- 2 The Radiation Laws.- 2.1 A Preview of the Radiation of Bodies.- 2.2 What is Cavity Radiation?.- 2.3 The Rayleigh-Jeans Radiation Law: The Electromagnetic Eigenmodes of a Cavity.- 2.4 Planck's Radiation Law.- 2.5 Biographical Notes.- 3 Wave Aspects of Matter.- 3.1 De Broglie Waves.- 3.2 The Diffraction of Matter Waves.- 3.3 The Statistical Interpretation of Matter Waves.- 3.4 Mean (Expectation) Values in Quantum Mechanics.- 3.5 Three Quantum Mechanical Operators.- 3.6 The Superposition Principle in Quantum Mechanics.- 3.7 The Heisenberg Uncertainty Principle.- 3.8 Biographical Notes.- 4 Mathematical Foundations of Quantum Mechanics I.- 4.1 Properties of Operators.- 4.2 Combining Two Operators.- 4.3 Bra and Ket Notation.- 4.4 Eigenvalues and Eigenfunctions.- 4.5 Measurability of Different Observables at Equal Times.- 4.6 Position and Momentum Operators.- 4.7 Heisenberg's Uncertainty Relations for Arbitrary Observables.- 4.8 Angular-Momentum Operators.- 4.9 Kinetic Energy.- 4.10 Total Energy.- 4.11 Biographical Notes.- 5 Mathematical Supplement.- 5.1 Eigendifferentials and the Normalization of Eigenfunctions for Continuous Spectra.- 5.2 Expansion into Eigenfunctions.- 6 The Schroedinger Equation.- 6.1 The Conservation of Particle Number in Quantum Mechanics.- 6.2 Stationary States.- 6.3 Properties of Stationary States.- 6.4 Biographical Notes.- 7 The Harmonic Oscillator.- 7.1 The Solution of the Oscillator Equation.- 7.2 The Description of the Harmonic Oscillator by Creation and Annihilation Operators.- 7.3 Properties of the Operators a and a+.- 7.4 Representation of the Oscillator Hamiltonian in Terms of a and a+.- 7.5 Interpretation of a and a+.- 7.6 Biographical Notes.- 8 The Transition from Classical to Quantum Mechanics.- 8.1 Motion of the Mean Values.- 8.2 Ehrenfest's Theorem.- 8.3 Constants of Motion, Laws of Conservation.- 8.4 Quantization in Curvilinear Coordinates.- 8.5 Biographical Notes.- 9 Charged Particles in Magnetic Fields.- Coupling to the Electromagnetic Field.- 9.1 The Hydrogen Atom.- 9.2 Three-Dimensional Electron Densities.- 9.3 The Spectrum of Hydrogen Atoms.- 9.4 Currents in the Hydrogen Atom.- 9.5 The Magnetic Moment.- 9.6 Hydrogen-like Atoms.- 9.7 Biographical Notes.- 10 The Mathematical Foundations of Quantum Mechanics II.- 10.1 Representation Theory.- 10.2 Representation of Operators.- 10.3 The Eigenvalue Problem.- 10.4 Unitary Transformations.- 10.5 The S Matrix.- 10.6 The Schroedinger Equation in Matrix Form.- 10.7 The Schroedinger Representation.- 10.8 The Heisenberg Representation.- 10.9 The Interaction Representation.- 10.10 Biographical Notes.- 11 Perturbation Theory.- 11.1 Stationary Perturbation Theory.- 11.2 Degeneracy.- 11.3 The Ritz Variational Method.- 11.4 Time-Dependent Perturbation Theory.- 11.5 Time-Independent Perturbation.- 11.6 Transitions Between Continuum States.- 11.7 Biographical Notes.- 12 Spin.- 12.1 Doublet Splitting.- 12.2 The Einstein-de Haas Experiment.- 12.3 The Mathematical Description of Spin.- 12.4 Wave Functions with Spin.- 12.5 The Pauli Equation.- 12.6 Biographical Notes.- 13 A Nonrelativistic Wave Equation with Spin.- 13.1 The Linearization of the Schroedinger Equation.- 13.2 Particles in an External Field and the Magnetic Moment.- 14 Elementary Aspects of the Quantum-Mechanical Many-Body Problem.- 14.1 The Conservation of the Total Momentum of a Particle System.- 14.2 Centre-of-Mass Motion of a System of Particles in Quantum Mechanics.- 14.3 Conservation of Total Angular Momentum in a Quantum-Mechanical Many-Particle System.- 14.4 Small Oscillations in a Many-Particle System.- 14.5 Biographical Notes.- 15 Identical Particles.- 15.1 The Pauli Principle.- 15.2 Exchange Degeneracy.- 15.3 The Slater Determinant.- 15.4 Biographical Notes.- 16 The Formal Framework of Quantum Mechanics.- 16.1 The Mathematical Foundation of Quantum Mechanics: Hilbert Space.- 16.2 Operators in Hilbert Space.- 16.3 Eigenvalues and Eigenvectors.- 16.4 Operators with Continuous or Discrete-Continuous (Mixed) Spectra.- 16.5 Operator Functions.- 16.6 Unitary Transformations.- 16.7 The Direct-Product Space.- 16.8 The Axioms of Quantum Mechanics.- 16.9 Free Particles.- 16.10 A Summary of Perturbation Theory.- 17 Conceptual and Philosophical Problems of Quantum Mechanics..- 17.1 Determinism.- 17.2 Locality.- 17.3 Hidden-Variable Theories.- 17.4 Bell's Theorem.- 17.5 Measurement Theory.- 17.6 Schroedinger's Cat.- 17.7 Subjective Theories.- 17.8 Classical Measurements.- 17.9 The Copenhagen Interpretation.- 17.10 Indelible Recording.- 17.11 The Splitting Universe.- 17.12 The Problem of Reality.
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