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The Global Nonlinear Stability of the Minkowski Space (PMS-41) (Princeton Mathematical Series, 47) - Tapa dura

 
9780691087771: The Global Nonlinear Stability of the Minkowski Space (PMS-41) (Princeton Mathematical Series, 47)
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Winner of the 1999 Bocher Memorial Prize, American Mathematical Association
"This book presents the authors' theorem on the stability of Minkowski space, a landmark in the development of mathematical relativity. The book is quite self-contained.... The book is not easy to read, due to the very technical nature of its contents, but under the circumstances the quality of the exposition is excellent."--Mathematical Reviews

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The aim of this work is to provide a proof of the nonlinear gravitational stability of the Minkowski space-time. More precisely, the book offers a constructive proof of global, smooth solutions to the Einstein Vacuum Equations, which look, in the large, like the Minkowski space-time. In particular, these solutions are free of black holes and singularities. The work contains a detailed description of the sense in which these solutions are close to the Minkowski space-time, in all directions. It thus provides the mathematical framework in which we can give a rigorous derivation of the laws of gravitation proposed by Bondi. Moreover, it establishes other important conclusions concerning the nonlinear character of gravitational radiation. The authors obtain their solutions as dynamic developments of all initial data sets, which are close, in a precise manner, to the flat initial data set corresponding to the Minkowski space-time. They thus establish the global dynamic stability of the latter.


Originally published in 1994.


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  • EditorialPrinceton University Press
  • Año de publicación1994
  • ISBN 10 0691087776
  • ISBN 13 9780691087771
  • EncuadernaciónTapa dura
  • Número de páginas432

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9780691603155: The Global Nonlinear Stability of the Minkowski Space (PMS-41): 26 (Princeton Mathematical Series, 47)

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ISBN 10:  0691603154 ISBN 13:  9780691603155
Editorial: Princeton University Press, 2014
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  • 9780691632551: The Global Nonlinear Stability of the Minkowski Space (PMS-41): 26 (Princeton Legacy Library, 153)

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Christodoulou, Demetrios and Sergiu Klainerman:
Publicado por Princeton University Press (1993)
ISBN 10: 0691087776 ISBN 13: 9780691087771
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Descripción Hardback. Condición: Very Good. Series: Princeton Mathematical Series. vii 512p very large hardback, terracotta cloth and jacket, very good condition, a bit of light wear to edges, jacket spine sunned, otherwise like new, pages clear and bright, free from all annotations and highlighting, an excellent copy Language: English Weight (g): 907. Nº de ref. del artículo: 233647

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Christodoulou, Demetrios, And Klainerman, Sergiu
ISBN 10: 0691087776 ISBN 13: 9780691087771
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Descripción Hardcover. Condición: Good. Sewn binding. Cloth over boards. 432 p. Martin Classical Lectures. New Series, 41. Audience: General/trade. 0691087776 Good in good dust jacket. Shelf wear and rubbing to jacket, now in mylar. Nº de ref. del artículo: Alibris.0005137

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Christodoulou, Demetrios; Klainerman, Sergiu
Publicado por Princeton University Press (1993)
ISBN 10: 0691087776 ISBN 13: 9780691087771
Antiguo o usado Tapa dura Original o primera edición Cantidad disponible: 1
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Descripción Condición: Good. Estado de la sobrecubierta: Good. First Edition. Princeton University Press, 1993. First edition, first printing with full number line; dust jacket very faintly rubbed/faintly bumped, quite sunned along spine, spine ends/corners faintly bumped, front leaf bumped; cover ever-so-slightly rubbed, corners ever-so-slightly rubbed, spine ends very lightly bumped/ever-so-slightly rubbed; edges very lightly soiled, top edge lightly bumped; minor erasures on ffep, very slight crease from front endpaper through introduction just to the right of center, Pub flaw?, 0.5" tear at bottom of hinge of rfep and rear pastedown; binding tight; dust jacket, cover, edges, and interior intact and clean, except as noted. First Edition. hardcover. Good/Good. Nº de ref. del artículo: 617243

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