研究问题：讨论真空中稳恒电流产生的磁场的性质，建立稳恒电流磁场的基本方程式

一、 导体的静电平衡条件 1、静电平衡状态：带电体系中的电荷静止不动时，称为处于静电平衡状态。 实验表明，通过电荷在导体上的流动以建立新的平衡所需要的时间仅约 10-8—10-10S

6.1 狭义相对论的基本概念和主要结论 6.2 匀速运动点电荷的电场 6.3 匀速运动点电荷的磁场 6.4 线分布的运动电荷的场 6.5 电场与磁场的相对论变换 6.6 关于动生电动势与感生电动势的相对性问题

Electrical Engineering Textbook Series Richard C. Dorf, Series Editor University of California, Davis Forthcoming Titles Applied Vector Analysis Matiur Rahman and Issac Mulolani Optimal Control Systems Subbaram Naidu Continuous Signals and Systems with MATLAB Taan ElAli and Mohammad A. Karim

One of the most powerful tools for the analysis of electromagnetics problems is the integral solution to Maxwell’s equations formulated by Stratton and Chu [187, 188]. These authors used the vector Green’s theorem to solve for E˜ and H˜ in much the same way as is done in static fields with the scalar Green’s theorem. An alternative approach is to use the Lorentz reciprocity theorem of § 4.10.2, as done by Fradin [74]. The reciprocity

4.1 Interpretation of the temporal transform When a field is represented by a continuous superposition of elemental components, the resulting decomposition can simplify computation and provide physical insight. Such rep￾resentation is usually accomplished through the use of an integral transform. Although

2.1 The postulate In 1864, James Clerk Maxwell proposed one of the most successful theories in the history of science. In a famous memoir to the Royal Society [125] he presented nine equations summarizing all known laws on electricity and magnetism. This was more than a mere cataloging of the laws of nature. By postulating the need for an additional term to make the set of equations self-consistent

Appendix E Properties of special functions E.1 Bessel functions Notation

Appendix C Some Fourier transform pairs Note:

A.1 The Fourier transform The Fourier transform permits us to decompose a complicated field structure into elemental components. This can simplify the computation of fields and provide physical insight into their spatiotemporal behavior. In this section we review the properties of the transform and demonstrate its usefulness in solving field equations