Electromagnetism
There are four forces in our universe. Two act only at the very smallest scales and one only at the very biggest. For everything inbetween, there is electromagnetism. The theory of electromagnetism is described by four gloriously simple and beautiful vector calculus equations known as the Maxwell equations. These are the first genuinely fundamental equations that we meet in our physics education and they survive, essentially unchanged, in our best modern theories of physics. They also serve as a blueprint for what subsequent laws of physics look like. This textbook takes us on a tour of the Maxwell equations and their many solutions. It starts with the basics of electric and magnetic phenomena and explains how their unification results in waves that we call light. It then describes more advanced topics such as superconductors, monopoles, radiation, and electromagnetism in matter. The book concludes with a detailed review of the mathematics of vector calculus.
- Electromagnetism is the second volume in a series of textbooks covering the core topics in theoretical physics
- Introduces the Maxwell equations and explains how these four simple relations describe everything there is to know about electricity, magnetism and light
- Covers all aspects of electromagnetism, from introductory undergraduate courses to advanced topics typically taught at the graduate level or beyond
- Includes an extensive series of appendices that delve into the mathematical subject of vector calculus
- Includes a wealth of examples and illustrations making it an invaluable resource for both undergraduates and researchers
- Numerous homework exercises for the book are available online
Product details
May 2025Paperback
9781009594653
452 pages
254 × 178 mm
Not yet published - available from May 2025
Table of Contents
- 1. The Basics
- 2. Electrostatics
- 3. Magnetostatics
- 4. Electrodynamics
- 5. Electromagnetism and Relativity
- 6. Classical Field Theory
- 7. Electromagnetic Radiation
- 8. Electromagnetism in Matter
- Appendix A: Curves, Surfaces and Volumes
- Appendix B: Grad, Div, and Curl
- Appendix C: The Integral Theorems.