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9789812388087

Electrodynamics: An Introduction Including Quantum Effects

by
  • ISBN13:

    9789812388087

  • ISBN10:

    9812388087

  • Format: Paperback
  • Copyright: 2004-09-30
  • Publisher: Textstream

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Summary

An extensive text on electrodynamics with detailed explanations and calculations. One hundred worked examples have been incorporated, making the book suitable also for self-instruction. Apart from all traditional topics of Maxwell theory, the book includes the special theory of relativity and the Lagrangian formalism and applications; the text also contains introductions to quantum effects related to electrodynamics, such as the Aharonov-Bohm and the Casimir effects. Numerous modern applications in diverse directions are treated in the examples.

Table of Contents

Preface xiii
Introduction
1(8)
What is Electrodynamics?
1(1)
Presentation of Macroscopic Electrodynamics
1(5)
On the Choice of Units
6(3)
Electrostatics -- Basic Aspects
9(38)
Introductory Remarks
9(1)
The Coulomb Law
9(3)
The Electrostatic Potential
12(2)
The Equations of Electrostatics
14(3)
Dirac's Delta Distribution
17(6)
Potential Energy of Charges in Electric Fields
23(1)
The Electric Field at Charged Surfaces
24(3)
Examples
27(6)
Conductors and Electrical Screening
33(8)
Energy of Charge Distributions
41(6)
Applications of Electrostatics
47(38)
Introductory Remarks
47(1)
Method I: The Gauss Law
47(1)
Method II: Poisson and Laplace Equations
47(2)
Method III: Direct Integration
49(1)
Method IV: Kelvin's Method of Image Charges
50(3)
Theoretical Aspects of Image Charges
53(13)
The Induced Charge
53(4)
Green's Theorems
57(3)
Green's Function and Image Potential
60(2)
The Image Potential in an Example
62(4)
Method V: Conjugate Functions
66(6)
Orthogonal Functions
72(6)
Orthogonal Functions in General
72(2)
Fourier Series, Fourier Expansions
74(2)
Spherical Functions (Legendre, Associated Legendre, Hyperspherical Functions)
76(2)
The Multipole Expansion
78(7)
Macroscopic Electrostatics
85(24)
Introductory Remarks
85(1)
Dielectrics and Dielectric Displacement
85(8)
The Behaviour of D at an Interface
93(1)
Examples
94(3)
Polarisation of a Sphere in an Electric Field E0
97(5)
Energy of the Electric Field
102(4)
The Energy Density Formula
102(2)
Polarisation Energy
104(2)
Summary of Formulae of Electrostatics
106(3)
Magnetostatics
109(26)
Introductory Remarks
109(1)
Continuity Equation and Stationary Current
109(4)
Ampere's Experiments and the Law of Biot and Savart
113(6)
Examples
119(4)
The Electromagnetic Vector Potential A
123(3)
Integral Form of Ampere's Law
126(1)
Further Examples
127(8)
Macroscopic Magnetostatics
135(16)
Introductory Remarks
135(1)
Macroscopic Magnetisation
136(5)
Magnetic Properties of Matter
141(1)
Energy of the Magnetic Field
142(1)
Behaviour of B and H at Boundary Surfaces
142(2)
Current Circuits Compared with Flux Circuits
144(1)
Examples
145(5)
Summary of Formulae of Magnetostatics
150(1)
The Maxwell Equations
151(22)
Preliminary Remarks
151(1)
Time-Dependent Fields and Faraday's Law of Induction
151(5)
Energy of the Magnetic Field
156(1)
The Generalised Ohm's Law
157(1)
E and B with Time-Dependent Potentials
158(1)
Displacement Current and Maxwell Equations
158(4)
Poynting Vector and Conservation of Energy
162(5)
Application: The Conduction Wire
164(1)
The Field Momentum Density
165(2)
Further Examples
167(6)
Applications to Coils and Circuits
173(22)
Introductory Remarks
173(1)
Inductances Lij
173(2)
Examples
175(3)
The Vector Potential of a Long Solenoid
178(5)
Energy of a Self-Inductance
183(6)
Simple Current Circuits
189(3)
Current Circuits with R and L
189(2)
Circuits with L, C and R
191(1)
Self-Inductances: Conjugate Function Method
192(3)
Electromagnetic Waves
195(14)
Introductory Remarks
195(1)
Electromagnetic Waves in Vacuum
195(5)
Electromagnetic Waves in Media
200(1)
Frequency Dependence of ε and σ
201(6)
The Generalised Dielectric Constant
201(1)
Frequency Dependence of σ
202(5)
The (Normal) Skin Effect
207(2)
Moving Charges in Vacuum
209(34)
Introductory Remarks
209(1)
Maxwell's Equations for Moving Charges
209(6)
The Lienard--Wiechert Potentials of a Moving Point Charge
215(3)
The Fields E, B of a Moving Point Charge
218(10)
The Hertz Dipole
228(5)
The Potentials
228(3)
The Field Strengths
231(2)
Current Element Ids and Dipole Radiation
233(4)
The Power of an Oscillating Dipole
234(2)
Radiation Resistance
236(1)
Further Examples
237(6)
The Laws of Optics
243(24)
Introductory Remarks
243(1)
Continuity Conditions and Definition of the Surface Current
243(4)
Electromagnetic Waves in Media
247(3)
Kinematical Aspects of Reflection and Refraction: Snell's Law
250(3)
Preliminary Remarks
250(2)
Kinematical Aspects of Reflection and Refraction
252(1)
Dynamical Aspects of Reflection and Refraction: The Fresnel Formulae
253(11)
The Conditions
253(1)
Two Cases of Linear Polarisation
254(6)
The Brewster Angle and the Case without Reflection
260(1)
The General Case
260(1)
Total Reflection
261(3)
Useful Formulation of the Fresnel Formulae
264(3)
Metals
267(10)
Introductory Remarks
267(1)
Reflection and Absorption of Plane Waves by Metals
267(3)
The Theory of Drude
270(7)
Propagation of Radio Waves in the Ionosphere
277(12)
Introductory Remarks
277(1)
Condition for Return of Waves
278(4)
Effect of Terrestrial Magnetic Field
282(7)
Wave Guides and Resonators
289(56)
What are Wave Guides?
289(2)
Transverse Fields Derived from Longitudinal Fields
291(3)
Boundary Conditions
294(2)
Wave Guides and their TEM Fields
296(4)
TEM Fields
296(3)
The Coaxial Transmission Cable
299(1)
Fundamental Equations for the Coaxial Cable
300(4)
TM and TE Waves in Wave Guides
304(12)
General Considerations
304(1)
Wave Guides with Rectangular Cross Section
305(9)
Wave Guides with Circular Cross Section
314(2)
Alternative Treatment using Scalar and Vector Potentials
316(3)
Wave Velocities
319(1)
Energy Transport in Wave Guides
320(12)
The Complex Poynting Vector
320(2)
Application of the Complex Poynting Vector
322(2)
Attenuation of Wave Guides (σ ≠ 0)
324(5)
Optimal Use of a Wave Guide
329(3)
Resonators (Closed Wave Guides)
332(7)
Examples
339(6)
Propagation of Waves in Media
345(16)
Introductory Remarks
345(1)
Dispersion Relation: Normal and Anomalous Dispersion
345(3)
Absorption, Causality and Analyticity
348(8)
Properties of A(w)
349(3)
Properties of n(w)
352(4)
No Wave Packet with a Velocity > c
356(1)
Explanation of the Anomalous Dispersion
357(4)
Causality and Dispersion Relations
361(20)
Introductory Remarks
361(1)
Cause U and Effect E
361(1)
(U, E)-Linearity and Green's Functions
362(2)
Causality
364(2)
Causality and Analyticity
366(2)
Principal Value Integrals and Dispersion Relations
368(4)
Absorption: Special Cases
372(2)
Comments on Principal Values
374(4)
Subtracted Dispersion Relations
378(3)
Covariant Formulation of Electrodynamics
381(42)
Introductory Remarks
381(1)
The Special Theory of Relativity
381(7)
Introduction
381(6)
Einstein's Interpretation of Lorentz Transformations
387(1)
Minkowski Space
388(4)
The 10-Parametric Poincare Group
392(5)
Covariant and Contravariant Derivatives
396(1)
Construction of the Field Tensor Fμν
397(7)
Transformation from Rest Frame to Inertial Frame
404(7)
Covariant Form of Maxwell's Equations
411(2)
Covariantised Newton Equation of a Charged Particle
413(4)
Examples
417(6)
The Lagrange Formalism for the Electromagnetic Field
423(24)
Introductory Remarks
423(1)
Euler-Lagrange Equation
423(2)
Symmetries and Energy-Momentum Tensor
425(3)
The Lagrangian of the Electromagnetic Field
428(4)
Gauge Invariance and Charge Conservation
432(1)
Lorentz Transformations and Associated Conservation Laws
433(1)
Masslessness of the Electromagnetic Field
434(2)
Transversality of the Electromagnetic Field
436(1)
The Spin of the Photon
437(3)
Examples
440(7)
The Gauge Covariant Schrodinger Equation and the Aharonov--Bohm Effect
447(14)
Introductory Remarks
447(1)
Schrodinger Equation of a Charged Particle in an Electromagnetic Field
448(5)
Hamiltonian of a Charge in an Electromagnetic Field
448(2)
The Gauge Covariant Schrodinger Equation
450(3)
The Aharonov-Bohm Effect
453(8)
Quantisation of the Electromagnetic Field and the Casimir Effect
461(18)
Introductory Remarks
461(1)
Quantisation of the n-Dimensional Harmonic Oscillator
462(2)
Hamiltonian of the Gauge Field
464(1)
Quantisation of the Electromagnetic Field
465(5)
One-dimensional Illustration of the Casimir Effect
470(4)
The Three-Dimensional Case
474(5)
Duality and Magnetic Monopoles
479(16)
Symmetrisation of the Maxwell Equations
479(4)
Quantisation of Electric Charge
483(3)
The Field of the Monopole
486(1)
Uniqueness of the Wave Function
487(3)
Regularisation of the Monopole Field
490(3)
Concluding Remarks
493(2)
A The Delta Distribution
495(10)
B Units and Physical Constants
505(8)
C Formulae
513(2)
C.1 Vector Products
513(1)
C.2 Integral Theorems
514(1)
Bibliography 515(2)
Index 517

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