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図書

図書
Jean-Michel Gillet
出版情報: London : World Scientific, c2019  v. ; 24 cm
シリーズ名: Essential textbooks in physics
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Preface
About the Author
Experimental Puzzles and Birth of a New Constant in Physics / Part I:
From Waves to Particles / Chapter 1:
Short Wavelength Issue in Black-Body Radiation / 1.1:
Applications of black-body radiation / 1.1.1:
Frequency Dependence of Photoelectricity / 1.2:
Applications of the photoelectric effect / 1.2.1:
Compton, Checking on Electrons' Speed / 1.3:
Applications and illustrations of Compton scattering / 1.3.1:
From Particles to Wave Fields / Chapter 2:
Bohr Orbits Ground-Breaking Model / 2.1:
Applications of atomic radiation spectra / 2.1.1:
Louis de Broglie Introduces Particle Waves / 2.2:
The Franck and Hertz Energy Loss Experiment / 2.3:
Davisson and Germer Diffract Matter Particles / 2.4:
Applications of massive particles diffraction / 2.4.1:
From Phenomenology to an Axiomatic Formulation of Quantum Physics / Part II:
A Heuristic Approach to Quantum Modelling / Chapter 3:
Waves as We Know Them: Let There Be Light / 3.1:
The medium / 3.1.1:
The energy / 3.1.2:
The waves / 3.1.3:
Matter Wave: Function and Consequences / 3.2:
A wavefunction to describe particles / 3.2.1:
Wavefunctions as plane waves or wave packets / 3.2.2:
A Wave Equation: The Schrödinger Equation / 3.3:
Mean position, mean potential / 3.3.1:
Mean momentum, mean kinetic energy / 3.3.2:
Mean total energy / 3.3.3:
The Schrödinger equation and its operators / 3.3.4:
Stationary solutions to Schrödinger's equation / 3.3.5:
General solution to Schrödinger's equation / 3.3.6:
Stationary States in One Dimension / 3.4:
Piecewise Constant Potentials / Chapter 4:
Potential Jumps and Infinite Forces / 4.1:
On Wavefunction Continuity / 4.2:
Infinite Well / 4.3:
Potential Step / 4.4:
Going down / 4.4.1:
Going up / 4.4.2:
Finite Square Well: Bound and Unbound States / 4.5:
An Application of Quantum Wells: Thermoluminescence and Dating / 4.6:
Potential Barrier / 4.7:
The Jeffreys-Wentzel-Kramers-Brillouin Approximation and Non-constant Barriers / 4.8:
Applications of the Tunnel Transmission / 4.9:
The tunnel effect at two energy scales / 4.9.1:
The scanning tunnelling microscope / 4.9.2:
Quantum Postulates and Their Mathematical Artillery / Chapter 5:
New Game, New Rules / 5.1:
Representation of a physical state / 5.1.1:
Physical quantities and operators / 5.1.2:
Results of measurements / 5.1.3:
Probability of a measurement outcome / 5.1.4:
Collapse of the wave packet / 5.1.5:
Time evolution of a state vector / 5.1.6:
The Mathematical Artillery / 5.2:
State space and kets / 5.2.1:
Operators / 5.2.2:
Mean values and generalized indetermination / 5.2.3:
An Application of Measurement Postulates to Quantum Cryptography / 5.3:
The secret correspondence between Alice and Bob / 5.3.1:
A measurement that leaves its mark / 5.3.2:
Sharing a quantum key / 5.3.3:
Spy, are you there? / 5.3.4:
Time Evolution of a State Ket / 5.4:
General implications of the evolution postulate / 5.4.1:
Application of a tunnelling dynamics to the MASER / 5.4.2:
A Classical to Quantum World Fuzzy Border / Part III:
Phase Space Classical Mechanics / Chapter 6:
Lagrangian and "Least Action Principle" / 6.1:
Lagrange's equations / 6.1.1:
From Lagrange to Hamilton / 6.2:
Constrained Trajectories / 6.3:
From holonomic constraint / 6.3.1:
… to Lagrange multipliers / 6.3.2:
From Hamilton to Hamilton-Jacobi / 6.4:
Reconnecting to Quantum Physics / 6.5:
Quantum Criteria (Who Needs Quantum Physics?) / Chapter 7:
Ehrenfest's Theorem / 7.1:
Transition from Quantum to Classical Hamilton-Jacobi's Equation / 7.2:
Particle Trajectories or Wave Interference? / 7.3:
Large quantum numbers and Bohr's correspondence principle / 7.3.1:
The noticeable interferences criterion / 7.3.2:
The propagator and the multiple paths of a quantum particle / 7.3.3:
Bibliography
Index
Model Hamiltonians and Approximations
Vibrating Systems
On the Role of Harmonic Oscillators in Physics
The pendulum example
A more general perspective / 1.1.2:
The Quantum Harmonic Oscillator
The harmonic Hamiltonian
The creation and annihilation operators / 1.2.2:
Eigenenergies of the Harmonic Oscillator
Application to the recoilless emission: The principle of Mössbauer spectroscopy
Wavefunctions for the Harmonic Oscillator / 1.4:
Discussion and Physical Implications / 1.5:
Applications to Vibrational Spectroscopies / 1.6:
Pollution monitoring / 1.6.1:
Detecting explosives / 1.6.2:
Coherent States, Quasi-classical States / 1.7:
Perturbations to Harmonicity / 1.8:
The perturbation theory: A global approach / 1.8.1:
An application of the second-order perturbation treatment: The London-van der Waals force / 1.8.2:
Application of the perturbation theory to the anharmonic part of Lennard-Jones' potential / 1.8.3:
Application of London-van der Waals forces to atomic force microscopy / 1.8.4:
Rotating Systems
The Angular Momentum Operator
Commutations and Components Incompatibilities
General Properties of the Angular Momentum Eigenstates and Eigenvalues
Properties of L2 and Lz eigenvalues / 2.3.1:
Spherical harmonics: The eigenfunctions / 2.3.2:
Addition of angular momenta / 2.3.3:
Applications from Carbon Monoxide to Microwave Ovens
Spin, a New Degree of Freedom
Stern and Gerlach's Magnetic Surprise
The Pauli matrices
Spinors and Pauli's equation
Indistinguishable Particles and the Pauli Principle
A first wave-function for several electrons
The Pauli principle
Application of Pauli's Principle to Stability Issues: Stars and Nuclei
Pauli's repulsion and white dwarfs' stability
Pauli's principle in the nucleus as a liquid drop
Central Coulombic Potential
The Hamiltonian of a Hydrogenic System
Hydrogenic Energies and Wavefunctions
Applications to Electron Spin Resonance
Details on the Hydrogenic Radial Function
Asymptotic boundary conditions
Truncated series and eigenenergies
Eigenfunctions for a hydrogenic atom / 4.4.3:
Refined Description of the One-Electron Model
"Fine structure" corrections / 4.5.1:
An application of the "hyperfine" structure / 4.5.2:
The N-electron Atom
Optimization of a Trial Wavefunction
JV-electron Atoms: A First Quantum Complexity
A "mean field" approach
When Pauli kicks in
The Periodic Table of Elements
Application: The Fluorescent Fingerprint
The fluorescence process
Traces of Archimedes under the gilding
Statistical Treatment of Large Assemblies at the Classical Limit
Thermodynamics in the Macroworld
Laws of Thermodynamics
Extrema of State Functions: Thermodynamic Potentials
Equations of State and Maxwell's Relations
Equation of state and phase transition
Maxwell's relations
Response functions / 6.3.3:
Application to ferroelectric and magnetic systems / 6.3.4:
Macroequilibria: Phases and Species
Phase diagrams for pure substances / 6.4.1:
Chemical reactions / 6.4.2:
Isolated Systems of Particles
A Large Isolated System: Averages and States
Macroscopic and. microscopic states / 7.1.1:
Gibbs' averaging and the ergodic principle / 7.1.2:
Entropy
Disorder, information and entropy / 7.2.1:
Assigning probabilities / 7.2.2:
Statistical Physics in the Microcanonical Representation
The isolated system: Fixed U, V and N
Connecting statistical and thermodynamic entropies
Counting states, the ideal gas example
Equilibrium conditions from information entropy / 7.3.4:
Regulated Systems of Classical Particles / Chapter 8:
Probability of Microstates / 8.1:
Partition Functions in Action / 8.2:
The name and the role / 8.2.1:
Factorizing partition functions / 8.2.2:
The partition function of a monoatomic ideal gas / 8.2.3:
The classical approximation / 8.2.4:
Application to paramagnetism and magnetic cooling / 8.2.5:
Indistinguishable free particles and the Gibbs paradox / 8.2.6:
Applications to the Prediction of Thermodynamics / 8.3:
An important application of partition functions: Equations of state / 8.3.1:
Application of the canonical partition function: Heat capacities of molecular ideal gases / 8.3.2:
The chemical potential: Multiple applications of the law of mass action / 8.3.3:
Application of the grand-canonical approach to catalysis / 8.3.4:
Preface
About the Author
Experimental Puzzles and Birth of a New Constant in Physics / Part I:
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図書

図書
Thomas Banks
出版情報: Boca Raton, Fla. : CRC Press, c2019  xix, 548 p. ; 24 cm
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3.

図書

図書
Jean-Michel Gillet
出版情報: Hackensack, N.J. : World Scientific, c2020  xvii, 321 p. ; 24 cm
シリーズ名: Essential textbooks in physics ; . Application-driven quantum and statistical physics : a short course for future scientists and engineers ; v. 3
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図書
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出版情報: Boston : Addison-Wesley, c2011  xviii, 550 p. ; 24 cm
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5.

図書

図書
J.J. Sakurai, Jim J. Napolitano
出版情報: Harlow : Pearson, c2014  ii, 520 p. ; 28 cm
シリーズ名: Pearson new international edition
Always learning
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Pavel Cejnar
出版情報: Prague : Charles University in Prague : Karolinum, 2013  iv, 201 p. ; 24 cm
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