Fr. 150.00

Solved Problems in Classical Electromagnetism - Analytical and Numerical Solutions With Comments

English · Hardback

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Informationen zum Autor J. Pierrus has a background in experimental and computational physics. During the course of his career, he has published research in various areas including chemical physics, solid state physics, molecular optics and physics education. He has served as a reviewer for both the European and American Journals of Physics. As an experienced academic, he has developed teaching material in most areas of the core physics curriculum at the University of KwaZulu-Natal where he is a senior lecturer. He is a co-author of Solved problems in Classical Mechanics: Analytical and numerical solutions with comments, with this book being the second in that series. Klappentext Classical electromagnetism - one of the fundamental pillars of physics - is an important topic for all types of physicists from the theoretical to the applied. Although there are many books on this subject, hardly any are written in the question-and-answer style format adopted in this book. Zusammenfassung Classical electromagnetism - one of the fundamental pillars of physics - is an important topic for all types of physicists from the theoretical to the applied. Although there are many books on this subject, hardly any are written in the question-and-answer style format adopted in this book. Inhaltsverzeichnis 1: Some essential mathematics 2: Static electric fields in vacuum 3: The electrostatics of conductors 4: Static magnetic fields in vacuum 5: Quasi-static electric and magnetic fields in vacuum 6: Ohm's law and electric circuits 7: Electromagnetic fields and waves in vacuum 8: The electromagnetic potentials 9: Static electric and magnetic fields in matter 10: Some applications of Maxwell's equations in matter 11: Electromagnetic radiation 12: Electromagnetism and special relativity Appendix A: Vectors and Cartesian tensors Appendix B: Cartesian coordinates Appendix C: Spherical polar coordinates Appendix D: Cylindrical polar coordinates Appendix E: The Dirac delta function Appendix F: Legendre polynomials Appendix G: Bessel functions Appendix H: Parametric representation of a surface Appendix I: The Cauchy-Riemann equations Appendix J: Questions involving computational work ...

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