For 50 years, Edward M. Purcell's classic textbook has introduced students to the world of electricity and magnetism. The third edition has been brought up to date and is now in SI units. It features hundreds of new examples, problems, and figures, and contains discussions of real-life applications. The textbook covers all the standard introductory topics, such as electrostatics, magnetism, circuits, electromagnetic waves, and electric and magnetic fields in matter. Taking a nontraditional approach, magnetism is derived as a relativistic effect. Mathematical concepts are introduced in parallel with the physics topics at hand, making the motivations clear. Macroscopic phenomena are derived rigorously from the underlying microscopic physics. With worked examples, hundreds of illustrations, and nearly 600 end-of-chapter problems and exercises, this textbook is ideal for electricity and magnetism courses. Solutions to the exercises are available for instructors at www.cambridge.org/Purcell-Morin.
书中提到的special relativity without light是一大亮点,就是假定时空具有均匀性、各向同性性,所有惯性系平权的情况下,依然可以推出洛伦兹变换,洛伦兹变换中的常数gamma = frac{1}{sqrt{1-Kv^2}}。 利用尺度收缩等力学效应,推导给出电磁场的洛伦兹变换是另一大亮点。 ...
评分书中提到的special relativity without light是一大亮点,就是假定时空具有均匀性、各向同性性,所有惯性系平权的情况下,依然可以推出洛伦兹变换,洛伦兹变换中的常数gamma = frac{1}{sqrt{1-Kv^2}}。 利用尺度收缩等力学效应,推导给出电磁场的洛伦兹变换是另一大亮点。 ...
评分书中提到的special relativity without light是一大亮点,就是假定时空具有均匀性、各向同性性,所有惯性系平权的情况下,依然可以推出洛伦兹变换,洛伦兹变换中的常数gamma = frac{1}{sqrt{1-Kv^2}}。 利用尺度收缩等力学效应,推导给出电磁场的洛伦兹变换是另一大亮点。 ...
评分书中提到的special relativity without light是一大亮点,就是假定时空具有均匀性、各向同性性,所有惯性系平权的情况下,依然可以推出洛伦兹变换,洛伦兹变换中的常数gamma = frac{1}{sqrt{1-Kv^2}}。 利用尺度收缩等力学效应,推导给出电磁场的洛伦兹变换是另一大亮点。 ...
评分书中提到的special relativity without light是一大亮点,就是假定时空具有均匀性、各向同性性,所有惯性系平权的情况下,依然可以推出洛伦兹变换,洛伦兹变换中的常数gamma = frac{1}{sqrt{1-Kv^2}}。 利用尺度收缩等力学效应,推导给出电磁场的洛伦兹变换是另一大亮点。 ...
这本书伴着《Feynman Lecture》vol.2作ref是一个非常好的组合
评分这本书伴着《Feynman Lecture》vol.2作ref是一个非常好的组合
评分太。厚。了。 所以我后来投奔了Griffiths (¬_¬) 翻这本只因为教授君的作业题在这里(。
评分正在读,赞!
评分这本书伴着《Feynman Lecture》vol.2作ref是一个非常好的组合
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