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A Student's Guide to Special Relativity

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This compact yet informative Guide presents an accessible route through Special Relativity, taking a modern axiomatic and geometrical approach. It begins by explaining key concepts and introducing Einstein's postulates. The consequences of the postulates – length contraction and time dilation – are unravelled qualitatively and then quantitatively. These strands are then tied together using the mathematical framework of the Lorentz transformation, before applying these ideas to kinematics and dynamics. This volume demonstrates the essential simplicity of the core ideas of Special Relativity, while acknowledging the challenges of developing new intuitions and dealing with the apparent paradoxes that arise. A valuable supplementary resource for intermediate undergraduates, as well as independent learners with some technical background, the Guide includes numerous exercises with hints and notes provided online. It lays the foundations for further study in General Relativity, which is introduced briefly in an appendix.

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  • Provides a 'start to finish' journey through Special Relativity, assisting students preparing for exams or helping strengthen the reader's understanding of core ideas and varied approaches
  • A complementary prelude to the author's A Student's Guide to General Relativity (ISBN 9781316634790), as well as other mainstream course texts, informed by the author's teaching
  • Offers a compact yet precise introduction to Special Relativity while pointing to the wide variety of routes into the subject and emphasising the multiplicity of resources available
Author: Gray Norman
Publisher: CAMBRIDGE UNIVERSITY PRESS
Pages: 230
ISBN: 9781108995634
Cover: Paperback
Edition Number: 1
Release Year: 2022

Preface. Table of Aims. 1. Introduction
2. The axioms
3. Length contraction and time dilation
4. Spacetime and geometry
5. The Lorentz transformation
6. Vectors and kinematics
7. Dynamics
A. An overview of general relativity
B. Relativity's contact with experimental fact
C. Maths revision
D. How to do calculations – a recipe. Bibliography. Index.

Norman GrayUniversity of Glasgow

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