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Auteur : S. Chandrasekhar
Catégorie : Livres anglais et étrangers,Science,Astronomy
Broché : * pages
Éditeur : *
Langue : Français, Anglais


Part of the reissued Oxford Classic Texts in the Physical Sciences series, this book was first published in 1983, and has swiftly become one of the great modern classics of relativity theory. It represents a personal testament to the work of the author, who spent several years writing and working-out the entire subject matter. The theory of black holes is the most simple and beautiful consequence of Einstein's relativity theory. At the time of writing there was no physical evidence for the existence of these objects, therefore all that Professor Chandrasekhar used for their construction were modern mathematical concepts of space and time. Since that time a growing body of evidence has pointed to the truth of Professor Chandrasekhar's findings, and the wisdom contained in this book has become fully evident.

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Télécharger Livres ☤ The Mathematical Theory of Black ~ The Mathematical Theory of Black Holes S In the end however he begins generally with differential geometry derives the equations and metrics to be used to which he further specifies the metric of our universe and from then on explores the different instances of spacetime singularities which manifest physically as black holes What is a black hole – mathematically rg We asked cosmologist Pau .

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The mathematical analysis of black holes in general relativity ~ The mathematical analysis of black holes in general relativ ity has been the fo-cus of considerable activity in the past decade from the perspective of the theory ofpartial differential equations. Much of this work is motivated by theproblem of understanding the two celebrated cosmic censorship conjectures in a neighbourhood of the Schwarzschild and Kerr solutions. Recent progress on the .

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The Mathematical Theory of Black Holes - Subrahmanyan ~ This volume has become one of the modern classics of relativity theory. When it was written in 1983 there was little physical evidence for the existence of black holes. Recent discoveries have only served to underscore the elegant theory developed here, and the book remains one of the clearest statements of the relevant mathematics.

The Mathematical Theory of Black Holes / SpringerLink ~ Abstract. In a course of lectures on the ‘underlying mathematical structures of classical gravitation theory’ given in 1978, Brandon Carter began with the statement ‘If I had been asked five years ago to prepare a course of lectures on recent developments in classical gravitation theory, I would not have hesitated on the classical theory of black holes as a central topic of discussion.

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The Mathematical Theory of Black Holes: Chandrasekhar, S ~ The theory of black holes is the most simple and beautiful consequence of Einstein's relativity theory. At the time of writing there was no physical evidence for the existence of these objects, therefore all that Professor Chandrasekhar used for their construction were modern mathematical concepts of space and time. Since that time a growing .

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What is a black hole – mathematically? / plus.maths ~ We asked cosmologist Pau Figueras everything you've ever wanted to know about black holes. In the other part of the interview he explained what black holes are, physically, and how we hope to observe them. In this second part of the interview, he explains how Einstein's theories predict their existence, and how to describe them mathematically.

Subrahmanyan Chandrasekhar (1910-1995) ~ The mathematical theory of black holes (1998) Classical general relativity (1993) avec Subrahmanyan Chandrasekhar (1910-1995) comme Éditeur scientifique [Entretiens avec Kameshwar C. Wali].

Albert Einstein : tous les livres / fnac ~ Découvrez tout l'univers Albert Einstein à la fnac. En poursuivant votre navigation, vous acceptez la politique Cookies, le dépôt de cookies et technologies similaires tiers ou non ainsi que le croisement avec des données que vous nous avez fournies pour améliorer votre expérience, la diffusion des contenus et publicités personnalisés par notre enseigne ou par des partenaires au .


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