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本书特色:
本书是一本国际知名的经典教材,**版出版距今已50余年。
本书基本概念讲述清晰,注重物理概念,淡化公式推导,强调自主学习,图文并茂;每章后面配有大量习题。
配书光盘提供了彩色场图、动画、问答测试题和关键内容的交互式学习,内容丰富,适子自学。
本书文笔流畅,可读性好,其目的是使学生可以使用该教材进行独立学习。因此,该书是电气工程和相关专业大学本科电磁场课程的理想教材或参考书,尤其适合作为双语教学或英文授课教材。

Preface
Guided Tour
Chapter 1 Vector Analysis
1.1 Scalars and Vectors
1.2 Vector Algebra
1.3 The Rectangular Coordinate System
1.4 Vector Components and Unit Vectors
1.5 The Vector Field
1.6 The Dot Product
1.7 The Cross Product
1.8 Other Coordinate Systems: Circular Cylindrical Coordinates
1.9 The Spherical Coordinate System
References
Chapter 1 Problems
chapter 2 Coulomb's Law and Electric Field Intensity
2.1 The Experimental Law of Coulomb
2.2 Electric Field Intensity
2.3 Field Due to a Continuous Volume Charge Distribution
2.4 Field of a Line Charge
2.5 Field of a Sheet of Charge
2.6 Streamlines and Sketches of Fields References
Chapter 2 Problems
Chapter 3 Electric Flux Density, Gauss's Law,and Divergence
3.1 Electric Flux Density
3.2 Gauss's Law
3.3 Application of Gauss's Law: Some Symmetrical Charge Distributions
3.4 Application of Gauss's Law: Differential Volume Element
3.5 Divergence
3.6 Maxwell's First Equation (Electrostatics)
3.7 The Vector Operator V and the Divergence
Theorem
References
Chapter 3 Problems
Chapter 4 Energy and Potential
4.1 Energy Expended in Moving a Point Charge in an Electric Field
4.2 The Line Integral
4.3 Definition of Potential Difference and Potential
4.4 The Potential Field of a Point Charge
4.5 The Potential Field of a System of Charges:Conservative Property
4.6 Potential Gradient
4.7 The Dipole
4.8 Energy Density in the Electrostatic Field
References
Chapter 4 Problems
Chapter 5 Current and Conductors
Chapter 6 Dielectric and Capacitance
Chapter 7 Poisson's and Laplace's Equations
Chapter 8 The Steady Magnetic Field
Chapter 9 Magnetic Forces,Materials,and Inductance
Chapter 10 Time-Varying Fields and Maxwell's Equations
Chapter 11 The Uniform Plane Wave
Chapter 12 The Uniform Plane Wave
Chapter 13 Plane Wave Reflection and Dispersion
Chapter 14 Guided Waves adn Rediation
Appendix A Vector Analysis
Appendix B Units
Appendix C Material Constants
Appendix D Origins of the Complex Permittivity
Appendix E Answres to Odd-Numbered Problems