Publisher: Wikibooks 2008
Number of pages: 91
This book presents special relativity from first principles and logically arrives at the conclusions. There are simple diagrams and some thought experiments. Although the final form of the theory came to use Minkowski spaces and metric tensors, it is possible to discuss SR using nothing more than high school algebra. That is the method used here in the first half of the book. That being said, the subject is open to a wide range of readers. For a more mathematically sophisticated treatment of the subject, please refer to the Advanced Text in the second part of the book.
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by J D Cresser - Macquarie University
Special relativity lecture notes. From the table of contents: Introduction: What is Relativity?; Frames of Reference; Newtonian Relativity; Einsteinian Relativity;Geometry of Flat Spacetime; Electrodynamics in Special Relativity.
by Tevian Dray - Oregon State University
This text is intended either as a supplement to a traditional physics course which includes special relativity, or as a textbook for a course in geometry or relativity. It emphasizes the fact that special relativity is just hyperbolic trigonometry.
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 Z.K. Silagadze - arXiv
These test problems were used by the author as weekly control works for the first year physics students at Novosibirsk State University in 2005. Solutions of the problems are also given. Written in Russian and English language.