Solution Manual for Classical Electromagnetism Jerrold Franklin digital download immediately after payment is complete.
Product Details:
- ISBN-10 : 0486813711
- ISBN-13 : 978-0486813714
- Author: Franklin
This text advances from the basic laws of electricity and magnetism to classical electromagnetism in a quantum world. Suitable for first-year graduate students in physics who have taken an undergraduate course in electromagnetism, it focuses on core concepts and related aspects of math and physics.
Progressing from the basic laws of electricity and magnetism and their unification by Maxwell and Einstein, the treatment culminates in a survey of the role of classical electromagnetism in a quantum world. Each stage of the theory is carefully developed in a clear and systematic approach that integrates mathematics and physics so that readers are introduced to the theory and learn the mathematical skills in context of real physics applications. Topics include methods of solution in electrostatics, Green’s functions, electrostatics in matter, magnetism and ferromagnetism, electromagnetic waves in matter, special relativity, and the electrodynamics of moving bodies. Newly revised by author Jerrold Franklin, the book includes the new section Answers to Odd-Numbered Problems.
Table Of Contents:
- Preface
- List of symbols
- Suggestions for using this book
- 1. Introduction
- 1. The field concept
- 2. The equations of electrodynamics
- 3. A lightspeed survey of electromagnetic phenomena
- 4. SI versus Gaussian
- 2. Review of mathematical concepts
- 5. Vector algebra
- 6. Derivatives of vector fields
- 7. Integration of vector fields
- 8. The theorems of Stokes and Gauss
- 9. Fourier transforms, delta functions, and distributions
- 10. Rotational transformations of vectors and tensors
- 11. Orthogonal curvilinear coordinates
- 3. Electrostatics in vacuum
- 12. Coulomb’s law
- 13. The electrostatic potential
- 14. Electrostatic energy
- 15. Differential form of Coulomb’s law
- 16. Uniqueness theorem of electrostatics
- 17. Solving Poisson’s equation: a few examples
- 18. Energy in the electric field
- 19. The Multipole expansion
- 20. Charge distributions in external fields
- 4. Magnetostatics in vacuum
- 21. Sources of magnetic field
- 22. The law of Biot and Savart
- 23. Differential equations of magnetostatics; Ampere’s law
- 24. The vector potential
- 25. Gauge invariance
- 26. ∇ B and ∇ × B for a point dipole
- 27. Magnetic multipoles
- 5. Induced electromagnetic fields
- 28. Induction
- 29. Energy in the magnetic field-Feynman’s argument
- 30. Energy in the magnetic field-standard argument
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