
Classical Electrodynamics
by Robert G. Brown
Publisher: Duke University Physics Department 2007
Number of pages: 331
Description:
This set of lecture notes is designed to be used to teach graduate students (and possibly advanced and motivated undergraduates) classical electrodynamics. In particular, it supports the second (more difficult) semester of a two semester course in electrodynamics that covers pretty much 'all' of the theory itself (omitting, of course, many topics or specific areas where it can be applied) out to the points where the theory itself breaks down.
Download or read it online for free here:
Download link
(1.7MB, PDF)
Similar books
Electromagnetic Theory and Computation: A Topological Approachby Paul W. Gross, P. Robert Kotiuga - Cambridge University Press
This book explores the connection between algebraic structures in topology and computational methods for electric and magnetic field computation. It will be of interest to researchers working in finite element methods for electromagnetic computation.
(16536 views)
Electromagnetic field theory for physicists and engineers: Fundamentals and Applicationsby R. Gomez Martin - Universidad de Granada
Contents: Electromagnetic field fundamentals; Fields created by a source distribution: retarded potentials; Electromagnetic waves; Reflection and refraction of plane waves; Electromagnetic wave-guiding structures; Waveguides and transmission lines.
(11469 views)
Introduction to Electromagnetic Theory and the Physics of Conducting Solidsby C. J. Papachristou - Hellenic Naval Academy
This sophomore-level textbook introduces the student to classical electrodynamics and explains in simple terms the quantum theory of conducting substances. The presentation sacrifices mathematical detail in favor of pedagogigal efficiency.
(10312 views)
Electromagnetic Fields and Energyby Hermann A. Haus, James R. Melcher - MIT
The text is aimed at an audience that has seen Maxwell's equations in integral or differential form (second-term Freshman Physics) and had some exposure to integral theorems and differential operators (second term Freshman Calculus).
(11750 views)