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Modern Problems in Classical Electrodynamics

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ISBN-10: 0195146654

ISBN-13: 9780195146653

Edition: 2003

Authors: Charles A. Brau

List price: $199.95
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Designed as an upper-level undergraduate/beginning graduate text and as a reference for research scientists, Modern Problems in Classical Electrodynamics addresses a wide range of topics in modern physics--including lasers and nonlinear optics--that are not found in other texts. The book begins with relativistic mechanics and field theory, partly because they lend unity and beauty to electrodynamics, and also because relativistic concepts appear frequently throughout the book. Electrostatics and magnetostatics, waves, continuous media, nonlinear optics, diffraction, and radiation by moving particles are then covered in depth. The book concludes by returning to basics, discussing the…    
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Book details

List price: $199.95
Copyright year: 2003
Publisher: Oxford University Press, Incorporated
Publication date: 9/18/2003
Binding: Hardcover
Pages: 608
Size: 7.50" wide x 9.50" long x 1.25" tall
Weight: 2.684
Language: English

Forces and Electric Fields
Forces and Fields
Vector Potential
Conservation of Charge
Faraday''s Law
Energy in the Magnetic Field
The Maxwell Equations and Electromagnetic Waves
The Maxwell--Ampere Law
Electromagnetic Waves
Potentials and Gauges
Conservation Laws
Poynting''s Theorem
Conservation of Momentum
Relativistic Kinematics
The Principles of Special Relativity
Historical Overview
Einstein''s Postulate
Proper Time
The Lorentz Transformation
Rotation in 4-Spave
Time Dilation and Length Contraction
Velocity Transformation
4-Vectors and 4-Tensors
Cartesian Tensors
Relativistic Metric and Lorentz Transformation
4-Vector Calculus
Electromagnetic Fields
The 4-Tensor Electromagnetic Field
Transformation of Electromagnetic Fields
Relativistic Mechanics and Field Theory
Relativistic Free Particle
Hamilton''s Principle and the Calculus of Variations
Langrangian for a Free Particle
Energy and Momentum
de Broglie Waves
Rotational Invariance and Angular Momentum
Charged Particle in a Vector Potential
Langrangian Mechanics
Canonical Momentum
Canonical Equations of Motion
The Maxwell Equations
Equations of Motion of a Vector Field
Proca Mass Term
Invariance and Conservation Laws
Gauge Transformations
Symmetric Stress Tensor for the Electromagnetic Field
Time-Independent Electromagnetic Fields
Coulomb''s Law
Energy in Electrostatic Fields
Multipole Moments
Boundary-Value Problems with Conductors
Boundary Conditions and Uniqueness Theorems
Energy and Capacitance
Method of Images
Separation of Variables
Spheroidal Coordinates
Spherical Harmonics
Variational Methods
Numerical Methods
Green Functions
Biot-Savart Law
Forces and Energy
Multipole Moments
Magnetic Scalar Potential
Electromagnetic Waves
Plane Waves
Electric and Magnetic Fields in Plane Waves
Charged Particle in a Plane Wave
Canonical Equations of an Electromagnetic Field
Fourier Decomposition of the Field
Spontaneous Emission by a Harmonic Oscillator
Canonical Equations of the Electromagnetic Field
Blackbody Radiation and the Einstein Coefficients
Waves in Plasmas
Transverse Electromagnetic Waves
Longitudinal Electrostatic Waves
Fourier Techniques and Virtual Quanta
Fourier Transformation
Fourier''s Theorem
Asymptotic Behavior of Fourier Transforms
Autocorrelation Functions and the Wiener-Khintchine Theorem
Pulse Compression
Method of Virtual Quanta
Fourier Decomposition of the Field of a Relativistic Charge
Excitation by a Fast Charged Particle
Transition Radiation
Macroscopic Materials
Polarization and Magnetization
The Macroscopic Form of the Maxwell Equations
The Constitutive Relations
Boundary Conditions
Magnetic Scalar Potentia
Conservation of Energy, and Poynting''s Theorem
Properties of Dielectric and Magnetic Materials
Dielectric Materials
Magnetic Materials
Linear, Dispersive Media
Linear Media
Waves in a Nondispersive Medium
Constitutive Relations in Dispersive Media
Kramers-Kronig Relations
Plane Waves in Dispersive Media
Phase Velocity and Group Velocity
Conservation of Energy in Dispersive Media
Lorentz-Drude Model
Reflection and Refraction at Surfaces
Boundary Conditions
Dielectric Reflection
Metallic Reflection
Surface Waves
Energy Loss by Fast Particles Traveling Through Mat