
Special Relativity
Publisher: Wikibooks 2008
Number of pages: 91
Description:
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.
Download or read it online for free here:
Download link
(1.4MB, PDF)
Similar books
Mechanics and Relativityby Timon Idema - TU Delft Open
The reader is taken on a tour through time and space. Starting from the basic axioms formulated by Newton and Einstein, the theory of motion at both the everyday and the highly relativistic level is developed without the need of prior knowledge.
(7217 views)
The Theory of the Relativity of Motionby 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.
(15026 views)
Begin the Adventure: How to Break the Light Barrier by A.D. 2070by H. B. Tilton, F. Smarandache - Pima Community College Press
The premise of this book is that the effects of the special theory of relativity are a kinematical perspective rather than being real; but 'reality' is a slippery concept, and it is expected that the reader will keep that in mind.
(11086 views)
Henri Poincare and Relativity Theoryby 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.
(12416 views)