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Partial Differential Equations In General Relativity Alan Rendall

  • SKU: BELL-4901352
Partial Differential Equations In General Relativity Alan Rendall
$ 31.00 $ 45.00 (-31%)

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Partial Differential Equations In General Relativity Alan Rendall instant download after payment.

Publisher: Oxford University Press, USA
File Extension: DJVU
File size: 2.73 MB
Pages: 298
Author: Alan Rendall
ISBN: 9780199215409, 0199215405
Language: English
Year: 2008

Product desciption

Partial Differential Equations In General Relativity Alan Rendall by Alan Rendall 9780199215409, 0199215405 instant download after payment.

A graduate level text on a subject which brings together several areas of mathematics and physics: partial differential equations, differential geometry and general relativity. It explains the basics of the theory of partial differential equations in a form accessible to physicists and the basics of general relativity in a form accessible to mathematicians. In recent years the theory of partial differential equations has come to play an ever more important role in research on general relativity. This is partly due to the growth of the field of numerical relativity, stimulated in turn by work on gravitational wave detection, but also due to an increased interest in general relativity among pure mathematicians working in the areas of partial differential equations and Riemannian geometry, who have realized the exceptional richness of the interactions between geometry and analysis which arise. This book provides the background for those wishing to learn about these topics. It treats key themes in general relativity including matter models and symmetry classes and gives an introduction to relevant aspects of the most important classes of partial differential equations, including ordinary differential equations, and material on functional analysis. These elements are brought together to discuss a variety of important examples in the field of mathematical relativity, including asymptotically flat spacetimes, which are used to describe isolated systems, and spatially compact spacetimes, which are of importance in cosmology.

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