简介
This topical new book discusses in detail the mathematical skills needed throughout common graduate level courses in physics. It integrates the mathematics with the associated physical content, providing a new standard in mathematical physics textbooks and features approximately 450 end-of-chapter problems, with free solutions available to lecturers from the Wiley-VCH website.
目录
Vectors
Tensors and Matrices
Hamiltonian Mechanics
Coupled Oscillators and Normal Modes
Stretched String
Vector Calculus and the del Operator
Electromagnetic Waves
Fluid Dynamics
Irreversible Processes
The Entropy
Thermodynamic Inequalities
Probability, Statistics and Density
Liouville Equation
Generalized Vectors and Linear Operators
Quantum Mechanics
Fourier Series and Transforms
Angular Momentum
Spin Angular Momentum
Time-dependent Perturbation Theory
Laplace Transformation
Quantum Harmonic Oscillator
Permutation Group
Quantum Statistics
The Free-Electron Model
Bose-Einstein Condensation
Magnetic Susceptibility
Theory of Variations
Second Quantization
Quantum Statistics of Composites
Superconductivity
Complex Numbers
Analyticity and Cauchy-Riemann Equations
Cauchy's Fundamental Theorem
Laurent Series
Multivalued Functions
Residue Theorem and its Applications
Appendices
Representation-Independence of Poisson Brackets
Proof of the Convolution Theorem
Statistical Weight of the Landau States
Useful Formulas
Tensors and Matrices
Hamiltonian Mechanics
Coupled Oscillators and Normal Modes
Stretched String
Vector Calculus and the del Operator
Electromagnetic Waves
Fluid Dynamics
Irreversible Processes
The Entropy
Thermodynamic Inequalities
Probability, Statistics and Density
Liouville Equation
Generalized Vectors and Linear Operators
Quantum Mechanics
Fourier Series and Transforms
Angular Momentum
Spin Angular Momentum
Time-dependent Perturbation Theory
Laplace Transformation
Quantum Harmonic Oscillator
Permutation Group
Quantum Statistics
The Free-Electron Model
Bose-Einstein Condensation
Magnetic Susceptibility
Theory of Variations
Second Quantization
Quantum Statistics of Composites
Superconductivity
Complex Numbers
Analyticity and Cauchy-Riemann Equations
Cauchy's Fundamental Theorem
Laurent Series
Multivalued Functions
Residue Theorem and its Applications
Appendices
Representation-Independence of Poisson Brackets
Proof of the Convolution Theorem
Statistical Weight of the Landau States
Useful Formulas
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