The Geometry of Special Relativity
by Tevian Dray
Publisher: Oregon State University 2012
Number of pages: 146
This manuscript is intended either as a supplement to a traditional physics course which includes special relativity, or as a textbook for a mathematics topics course in geometry or relativity. The manuscript emphasizes the fact that special relativity is just hyperbolic trigonometry, and includes material on hyperbolic triangle trig, a fascinating and easily accessible mathematics topic in its own right, even without its usefulness in solving problems in relativity.
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by Howard Georgi - Harvard College
For students with good preparation in physics and mathematics at the level of the advanced placement curriculum. Topics include an introduction to Lagrangian mechanics, Noether's theorem, special relativity, collisions and scattering, etc.
by Nadia L. Zakamska - arXiv
The main purpose of these notes is to introduce 4-vectors and the matrix notation and to demonstrate their use in solving problems in Special Relativity. The pre-requisites are calculus-based Classical Mechanics and Electricity and Magnetism.
by Richard Chace Tolman - University of California Press
Classic introduction to Einstein's theory, written by a prominent physicist, provides the two main postulates upon which the theory rests and their experimental evidence. The relation between relativity and the principle of least action is discussed.
by A. A. Logunov - arXiv
The book presents ideas by Poincare and Minkowski according to which the essence and the main content of the relativity theory are the following: the space and time form a unique four-dimensional continuum supplied by the pseudo-Euclidean geometry.