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General Relativity: An Introduction for Physicists
 
 
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General Relativity: An Introduction for Physicists (Hardcover)

by M. P. Hobson (Author), G. P. Efstathiou (Author), A. N. Lasenby (Author) "We begin our discussion of the relativistic theory of gravity by reviewing some basic notions underlying the Newtonian and special-relativistic viewpoints of space and time..." (more)
Key Phrases: parameterised geodesic, metric functions gab, cosmological field equation, Cambridge University Press, Local Group, Milky Way Galaxy (more...)
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Editorial Reviews

Review
'... this book is a fine introduction and exposition of many of the theory's features. ... A beautiful approach is taken: the authors show that a consistent theory of electromagnetism can be derived from the simple supposition that there is a force ... I strongly recommend this book for a very wide range of readers. Advanced undergraduates will obtain a good first understanding of GR; postgraduates will find it a useful reference book, and will no doubt learn a great deal that they have not fully covered at undergraduate level. Researchers and lecturers will also find it an invaluable book, not only for recommending to students, but also for obtaining significant new insights themselves.' The Observatory

'What I enjoyed was the clarity. The text was erudite and thorough, and flowed beautifully.... It was clear that students, with diligent application, could work their own way through the text and benefit hugely from self discovery of this fascinating subject.' Times higher Education Supplement

Product Description
After reviewing the basic concept of general relativity, this introduction discusses its mathematical background, including the necessary tools of tensor calculus and differential geometry. These tools are used to develop the topic of special relativity and to discuss electromagnetism in Minkowski spacetime. Gravitation as spacetime curvature is introduced and the field equations of general relativity derived. After applying the theory to a wide range of physical situations, the book concludes with a brief discussion of classical field theory and the derivation of general relativity from a variational principle.

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