Des équations de contrainte en gravité modifiée : des théories de Lovelock à un nouveau problème de σk-Yamabe

Des équations de contrainte en gravité modifiée : des théories de Lovelock à un nouveau problème de σk-Yamabe

Cette thèse est consacrée au problème d’évolution des théories de gravité modifiée : après avoir rappelé ce qu’il en est pour la Relativité Générale (RG), nous exposons le formalisme n + 1 des théories ƒ(R), Brans-Dicke et tenseur-scalaire et redémontrons un résultat connu : le problème de Cauchy es...

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Bibliographic Details
Main Author:	Lachaume, Xavier
Other Authors:	Tours
Language:	fr
Published:	2017
Subjects:	Relativité Générale Équations de contrainte Problème de Cauchy "ƒ(R)" Tenseur-scalaire Lovelock "ƒ(Lovelock)" "σk-Yamabe" Polynômes symétriques élémentaires Concavité General Relativity Constraint equations Cauchy problem Scalar-tensor Elementary symmetric polynomials Concavity
Online Access:	http://www.theses.fr/2017TOUR4018/document

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