Special Relativity

N. M. J. Woodhouse - Collection Springer Undergraduate Mathematics Series (SUMS)

200 pages, parution le 10/03/2003

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Résumé

Special relativity is one of the high points of the undergraduate mathematical physics syllabus. Nick Woodhouse writes for those approaching the subject with a background in mathematics: he aims to build on their familiarity with the foundational material and the way of thinking taught in first-year mathematics courses, but not to assume an unreasonable degree of prior knowledge of traditional areas of physical applied mathematics, particularly electromagnetic theory. His book provides mathematics students with the tools they need to understand the physical basis of special relativity and leaves them with a confident mathematical understanding of Minkowski's picture of space-time.

Special Relativity is loosely based on the tried and tested course at Oxford, where extensive tutorials and problem classes support the lecture course. This is reflected in the book in the large number of examples and exercises, ranging from the rather simple through to the more involved and challenging. The author has included material on acceleration and tensors, and has written the book with an emphasis on space-time diagrams.

Written with the second year undergraduate in mind, the book will appeal to those studying the 'Special Relativity' option in their Mathematics or Mathematics and Physics course. However, a graduate or lecturer wanting a rapid introduction to special relativity would benefit from the concise and precise nature of the book.

L'auteur - N. M. J. Woodhouse

University of Oxford, UK

Sommaire

Relativity in Classical Mechanics
Maxwell's Theory
The Propagation of Light
Einstein's Special Theory of Relativity
Lorentz Transformations in Four Dimensions
Relative Motion
Relativistic Collisions
Relativistic Electrodynamics
Tensors and Isometries

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Caractéristiques techniques

	PAPIER
Éditeur(s)	Springer
Auteur(s)	N. M. J. Woodhouse
Collection	Springer Undergraduate Mathematics Series (SUMS)
Parution	10/03/2003
Nb. de pages	200
Format	17 x 23,5
Couverture	Broché
Poids	351g
Intérieur	Noir et Blanc
EAN13	9781852334260
ISBN13	978-1-85233-426-0