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经典电动力学 (影印版)(第三版)


作者:
J.D. Jackson
定价:
88.10元
ISBN:
978-7-04-014432-1
版面字数:
1300.000千字
开本:
16开
全书页数:
808页
装帧形式:
平装
重点项目:
暂无
出版时间:
2004-03-20
读者对象:
高等教育
一级分类:
物理学与天文学类
二级分类:
物理学/应用物理学/天文学专业课程
三级分类:
电动力学

本书是一本有着很高知名度的电动力学教材,长期以来被世界上多所大学选用。本影印版是2001年出版的第三版。与前两版相比,第三版在保留基本经典电动力学内容的基础上,做了不少调整。如增加了一些关于数字计算方面的内容;删除了等离子体一章,将其部分内容在其它章节体现;增加了一些新的科技发展内,如光纤半导体波导管、同步辐射等。

全书共分16章,可作为物理类专业电动力学课程的教材,尤其适合开展双语教学的学校,对于有志出国深造的人员也是一本必不可少的参考书。

  • 前辅文
  • Introduction and Survey
    • I.1 Maxwell Equations in Vacuum, Fields, and Sources
    • I.2 Inverse Square Law, or the Mass of the Photon
    • I.3 Linear Superposition
    • I.4 Maxwell Equations in Macroscopic Media
    • I.5 Boundary Conditions at Interfaces Between Different Media
    • I.6 Some Remarks on Idealizations in Electromagnetism
    • References and Suggested Reading
  • Chapter 1 Introduction to Electrostatics
    • 1.1 Coulomb's Law
    • 1.2 Electric Field
    • 1.3 Gauss's Law
    • 1.4 Differential Form of Gauss's Law
    • 1.5 Another Equation of Electrostatics and the Scalar Potential
    • 1.6 Surface Distributions of Charges and Dipoles and Discontinuities in the Electric Field and Potential
    • 1.7 Poisson and Laplace Equations
    • 1.8 Green’s Theorem
    • 1.9 Uniqueness of the Solution with Dirichlet or Neumann Boundary Conditions
    • 1.10 Formal Solution of Electrostatic Boundary-Value Problem with Green Function
    • 1.11 Electrostatic Potential Energy and Energy Density
    • 1.12 Variational Approach to the Solution of the Laplace and Poisson Equations
    • 1.13 Relaxation Method for Two-Dimensional Electrostatic Problems
    • References and Suggested Reading
    • Problems
  • Chapter 2 Boundary- Value Problems in Electrostatics: I
    • 2.1 Method of Images
    • 2.2 Point Charge in the Presence of a Grounded Conducting Sphere
    • 2.3 Point Charge in the Presence of a Charged, Insulated, Conducting Sphere
    • 2.4 Point Charge Near a Conducting Sphere at Fixed Potential
    • 2.5 Conducting Sphere in a Uniform Electric Field by Method of Images
    • 2.6 Green Function for the Sphere
    • 2.7 Conducting Sphere with Hemispheres at Different Potentials
    • 2.8 Orthogonal Functions and Expansions
    • 2.9 Separation of Variables
    • 2.10 A Two-Dimensional Potential Problem
    • 2.11 Fields and Charge Densities in Two-Dimensional Corners and Along Edges
    • 2.12 Introduction to Finite Element Analysis for Electrostatics
    • Refegepces and Suggested Reading
    • Problems
  • Chapter 3 Boundary-Value Problems in Electrostatics: II
    • 3.1 Laplace Equation in Spherical Coordinates
    • 3.2 Legendre Equation and Legendre Polynomials
    • 3.3 Boundary-Value Problems with Azimuthal Symmetry
    • 3.4 Behavior of Fields in a Conical Hole or Near a Sharp Point
    • 3.5 Associated Legendre Functions and the Spherical Harmonics Ylm(θ,Φ)
    • 3.6 Addition Theorem for Spherical Harmonics
    • 3.7 Laplace Equation in Cylindrical Coordinates
    • 3.8 Boundary-Value Problems in Cylindrical Coordinates
    • 3.9 Expansion of Green Functions in Spherical Coordinates
    • 3.10 Solution of Potential Problems with the Spherical Green Function Expansion
    • 3.11 Expansion of Green Functions in Cylindrical Coordinates
    • 3.12 Eigenfunction Expansions for Green Functions
    • 3.13 Mixed Boundary Conditions, Conducting Plane with a Circular Hole
    • References and Suggested Reading
    • Problems
  • Chapter 4 Multipoles, Electrostatics of Macroscopic Media, Dielectrics
    • 4.1 Multipole Expansion
    • 4.2 Multipole Expansion of the Energy of a Charge Distribution in an External Field
    • 4.3 Elementary Treatment of Electrostatics with Ponderable Media
    • 4.4 Boundary-Value Problems with Dielectrics
    • 4.5 Molecular Polarizability and Electric Susceptibility
    • 4.6 Models for Electric Polarizability
    • 4.7 Electrostatic Energy in Dielectric Media
    • References and Suggested Reading
    • Problems
  • Chapter 5 Magnetostatics, Faraday's Law, Quasi-Static Fields
    • 5.1 Introduction and Definitions
    • 5.2 Biot and Savart Law
    • 5.3 Differential Equations of Magnetostatics and Ampère's Law
    • 5.4 Vector Potential
    • 5.5 Vector Potential and Magnetic Induction for a Circular Current Loop
    • 5.6 Magnetic Fields of a Localized Current Distribution, Magnetic Moment
    • 5.7 Force and Torque on and Energy of a Localized Current Distribution in an External Magnetic Induction
    • 5.8 Macroscopic Equations, Boundary Conditions on B and H
    • 5.9 Methods of Solving Boundary-Value Problems in Magnetostatics
    • 5.10 Uniformly Magnetized Sphere
    • 5.11 Magnetized Sphere in an External Field
    • 5.12 Magnetic Shielding, Spherical Shell of Permeable Material in a Uniform Field
    • 5.13 Effect of a Circular Hole in a Perfectly Conducting Plane with an Asymptotically Uniform Tangential Magnetic Field on One Side
    • 5.14 Numerical Methods for Two-Dimensional Magnetic Fields
    • 5.15 Faraday's Law of Induction
    • 5.16 Energy in the Magnetic Field
    • 5.17 Energy and Self- and Mutual Inductances
    • 5.18 Quasi-Static Magnetic Fields in Conductors; Eddy Currents
    • References and Suggested Reading
    • Problems
  • Chapter 6 Maxwell Equations, Macroscopic Electromagnetism, Conservation Laws
    • 6.1 Maxwell's Displacement Current
    • 6.2 Vector and Scalar Potentials
    • 6.3 Gauge Transformations, Lorenz Gauge, Coulomb Gauge
    • 6.4 Green Functions for the Wave Equation
    • 6.5 Retarded Solutions for the Fields: Jefimenko's Generalizations of the Coulomb and Biot-Savart Laws
    • 6.6 Derivation of the Equations of Macroscopic Electromagnetism
    • 6.7 Poynting's Thể 3rem and Conservation of Energy and Momentum for a System of Charged Particles and Electromagnetic Fields
    • 6.8 Poynting's Theorem in Linear Dissipative Media with Losses
    • 6.9 Poynting's Theorem for Harmonic Fields
    • 6.10 Transformation Properties of Electromagnetic Fields and Sources Under Rotations, Spatial Reflections, and Time Reversal
    • 6.11 On the Question of Magnetic Monopoles
    • 6.12 Discussion of the Dirac Quantization Condition
    • 6.13 Polarization Potentials (Hertz Vectors)
    • References and Suggested Reading
    • Problems
  • Chapter 7 Plane Electromagnetic Waves and Wave Propagation
    • 7.1 Plane Waves in a Nonconducting Medium
    • 7.2 Linear and Circular Polarization
    • 7.3 Reflection and Refraction of Electromagnetic Waves at a Plane Interface Between Two Dielectrics
    • 7.4 Polarization by Reflection, Total Internal Reflection
    • 7.5 Frequency Dispersion Characteristics of Dielectrics, Conductors, and Plasmas
    • 7.6 Simplified Model of Propagation in the lonosphere and Magnetosphere
    • 7.7 Magnetohydrodynamic Waves
    • 7.8 Superposition of Waves in One Dimension
    • 7.9 Illustration of the Spreading of a Pulse As It Propagates in a Dispersive Medium
    • 7.10 Causality in the Connection Between D and E
    • 7.11 Arrival of a Signal After Propagation Through a Dispersive Medium
    • References and Suggested Reading
    • Problems
  • Chapter 8 Waveguides, Resonant Cavities, and Optical Fibers
    • 8.1 Fields at the Surface of and Within a Conductor
    • 8.2 Cylindrical Cavities and Waveguides
    • 8.3 Waveguides
    • 8.4 Modes in a Rectangular Waveguide
    • 8.5 Energy Flow and Attenuation in Waveguides
    • 8.6 Perturbation of Boundary Conditions
    • 8.7 Resonant Cavities
    • 8.8 Power Losses in a Cavity
    • 8.9 Earth and Ionosphere as a Resonant Cavity: Schumann Resonances
    • 8.10 Multimode, Propagation in Optical Fibers
    • 8.11 Modes in Dielectric Waveguides
    • 8.12 Expansion in Normal Modes
    • References and Suggested Reading
    • Problems
  • Chapter 9 Radiating Systems, Multipole Fields and Radiation
    • 9.1 Fields and Radiation of a Localized Oscillating Source
    • 9.2 Electric Dipole Fields and Radiation
    • 9.3 Magnetic Dipole and Electric Quadrupole Fields
    • 9.4 Center-Fed Linear Antenna
    • 9.5 Multipole Expansion for Localized Source or Aperture in Waveguide
    • 9.6 Spherical Wave Solutions of the Scalar Wave Equation
    • 9.7 Multipole Expansion of the Electromagnetic Fields
    • 9.8 Properties of Multipole Fields, Energy and Angular Momentum of Multipole Radiation
    • 9.9 Angular Distribution of Multipole Radiation
    • 9.10 Sources of Multipole Radiation
    • 9.11 Multipole Radiation in Atoms and Nuclei
    • 9.12 Multipole Radiation from a Linear, Center-Fed Antenna
    • References and Suggested Reading
    • Problems
  • Chapter 10 Scattering and Diffraction
    • 10.1 Scattering at Long Wavelengths, Perturbation Theory of Scattering, Rayleigh's Explanation of the Blue Sky, Scattering by Gases and Liquids, Attenuation in Optical Fibers
    • 10.3 Spherical Wave Expansion of a Vector Plane Wave
    • 10.4 Scattering of Electromagnetic Waves by a Sphere
    • 10.5 Scalar Diffraction Theory
    • 10.6 Vector Equivalents of the Kirchhoff Integral
    • 10.7 Vectorial Diffraction Theory
    • 10.8 Babinet's Principle of Complementary Screens
    • 10.9 Diffraction by a Circular Aperture
    • 10.10 Scattering in the Short-Wavelength Limit
    • 10.11 Optical Theorem and Related Matters
    • References and Suggested Reading
    • Problems
  • Chapter 11 Special Theory of Relativity
    • 11.1 The Situation Before 0, Einstein's Two Postulates
    • 11.2 Some Recent Experiments
    • 11.3 Lorentz Transformations and Basic Kinematic Results of Special Relativity
    • 11.4 Addition of Velocities
    • 11.5 Relativistic Momentum and Energy of a Particle
    • 11.6 Mathematical Properties of the Space-Time of Special Relativity
    • 11.7 Matrix epresentation of Lorentz Transformations, Infinitesimal Generators
    • 11.8 Thomas Precession
    • 11.9 Invariance of Electric Charge
    • 11.10 Transformation of Electromagnetic Fields
    • 11.11 Relativistic Equation of Motion for Spin in Uniform or Slowly Varying External Fields
    • 11.12 Note on Notation and Units in Relativistic Kinematics
    • References and Suggested Reading
    • Problems
  • Chapter 12 Dynamics of Relativistic Particles and Electromagnetic Fields
    • 12.1 Lagrangian and Hamiltonian for a Relativistic Charged Particle in External Electromagnetic Fields
    • 12.2 Motion in a Uniform, Static Magnetic Field
    • 12.3 Motion in Combined, Uniform, Static Electric and Magnetic Fields
    • 12.4 Particle Drifts in Nonuniform, Static Magnetic Fields
    • 12.5 Adiabatic Invariance of Flux Through Orbit of Particle
    • 12.6 Lowest Order Relativistic Corrections to the Lagrangian for Interacting Charged Particles:The Darwin Lagrangian
    • 12.7 Lagrangian for the Electromagnetic Field
    • 12.8 Proca Lagrangian
    • 12.9 Effective Photon” Mass in Superconductivity
    • 12.10 Canonical and Symmetric Stress Tensors
    • 12.11 Solution of the Wave Equation in Covariant Form
    • References and Suggested Reading
    • Problems
  • Chapter 13 Collisions, Energy Loss, and Scattering of Charged Particles, Cherenkov and Transition Radiation
    • 13.1 Energy Transfer in Coulomb Collision Between Heavy Incident Particle and Free Electron
    • 13.2 Energy Loss from Soft Collisions
    • 13.3 Density Effect in Collisional Energy Los
    • 13.4 Cherenkov Radiation
    • 13.5 Elastic Scattering of Fast Charged Particles by Atoms
    • 13.6 Mean Square Angle of Scattering
    • 13.7 Scattering Transition Radiation
    • References and Suggested Reading
    • Problems
  • Chapter 14 Radiation by Moving Charges
    • 14.1 Liénard-Wiechert Potentials and Fields for a Point Charge
    • 14.2 Total Power Radiated by an Accelerated Charge: Larmor's Formula and Its Relativistic Generalization
    • 14.3 Angular Distribution of Radiation Emitted by an Accelerated Charge
    • 14.4 Radiation Emitted by a Charge in Arbitrary, Extremely Relativistic Motion
    • 14.5 Distribution in Frequency and Angle of Energy Radiated by Accelerated Charges: Basic Results
    • 14.6 Frequency Spectrum of Radiation Emitted by a Relativistic Charged Particle in Instantaneously Circular Motion
    • 14.7 Undulators and Wigglers for Synchrotron Light Sources
    • 14.8 Thomson Scattering of Radiation
    • References and Suggested Reading
    • Problems
  • Chapter 15 Bremsstrahlung, Method of Virtual Quanta, Radiative Beta Processes
    • 15.1 Radiation Emitted During Collisions
    • 15.2 Bremsstrahlung in Coulomb Collisions
    • 15.3 Screening Effects
    • 15.4 Weizsäcker-Williams Method of Virtual Quanta
    • 15.5 Bremsstrahlung as the Scattering of Virtual Quanta
    • 15.6 Radiation Emitted During Beta Decay
    • 15.7 Radiation Emitted During Orbital Electron Capture: Disappearance of Charge and Magnetic Moment
    • References and Suggested Reading
    • Problems
  • Chapter 16 Radiation Damping, Classical Models of Charged Particles
    • 16.1 Introductory Considerations
    • 16.2 Radiative Reaction Force from Conservation of Energy
    • 16.3 Abraham-Lorentz Evaluation of the Self-Force
    • 16.4 Relativistic Covariance
    • 16.5 Covariant Definitions of Electromagnetic Energy and Momentum
    • 16.6 Covariant Stable Charged Particle
    • 16.7 Level Breadth and Level Shift of a Radiating Oscillator
    • 16.8 Scattering and Absorption of Radiation by an Oscillator
    • References and Suggested Reading
    • Problems
  • Appendix on Units and Dimensions
    • 1 Units and Dimensions, Basic Units and Derived Units
    • 2 Electromagnetic Units and Equations
    • 3 Various Systems of Electromagnetic Units
    • 4 Conversion of Equations and Amounts Between SI Units and Gaussian Units
  • Bibliography
  • Index

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