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General relativity is a beautiful geometric theory, simple in its mathematical formulation but leading to numerous consequences with striking physical interpretations: gravitational waves, black holes, cosmological models, and so on. This introductory textbook is written for mathematics students interested in physics and physics students interested in exact mathematical formulations (or for anyone with a scientific mind who is curious to know more of the world we live in), recent remarkable experimental and observational results which confirm the theory are clearly described and no specialised physics knowledge is required.
General relativity (Physics) --- Black holes (Astronomy) --- Gravitational waves. --- Cosmology. --- Relativité générale (Physique) --- Trous noirs (Astronomie) --- Ondes gravitationnelles --- Cosmologie --- Relativity (Physics) --- Gravitation --- Nonrelativistic quantum mechanics --- Space and time --- Special relativity (Physics) --- Science. --- Physics.
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Mathematical physics --- Differential geometry. Global analysis --- Manifolds (Mathematics) --- Mathematical analysis --- 514.8 --- Physical mathematics --- Physics --- Geometry, Differential --- Topology --- 517.1 Mathematical analysis --- 514.8 Geometric study of objects of mechanics and physics --- Geometric study of objects of mechanics and physics --- Mathematics --- 517.1. --- Manifolds (Mathematics). --- Mathematical analysis. --- Mathematical physics. --- 517.1 --- Géometrie différentielle --- Géometrie différentielle --- Physique mathématique
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Twelve problems have been added to the first edition; four of them are supplements to problems in the first edition. The others deal with issues that have become important, since the first edition of Volume II, in recent developments of various areas of physics. All the problems have their foundations in volume 1 of the 2-Volume set Analysis, Manifolds and Physics. It would have been prohibitively expensive to insert the new problems at their respective places. They are grouped together at the end of this volume, their logical place is indicated by a number of parenthesis following the title.
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Relativistic fluid dynamics --- Congresses --- Congresses. --- Fluid mechanics
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Twelve problems have been added to the first edition; four of them are supplements to problems in the first edition. The others deal with issues that have become important, since the first edition of Volume II, in recent developments of various areas of physics. All the problems have their foundations in volume 1 of the 2-Volume set Analysis, Manifolds and Physics. It would have been prohibitively expensive to insert the new problems at their respective places. They are grouped together at the end of this volume, their logical place is indicated by a number of parenthesis following the title.
Manifolds (Mathematics). --- Mathematical analysis. --- Mathematical physics. --- Manifolds (Mathematics) --- Mathematical analysis --- Mathematical physics --- 514.84 --- Physical mathematics --- Physics --- 514.84 Geometric methods in quantum mechanics and in the theory of elementary particles --- Geometric methods in quantum mechanics and in the theory of elementary particles --- 517.1 Mathematical analysis --- Geometry, Differential --- Topology --- Mathematics --- 514.8 --- 514.8 Geometric study of objects of mechanics and physics --- Geometric study of objects of mechanics and physics --- 517.1. --- Analyse mathématique --- Variétés (Mathématiques) --- Physique mathématique --- ELSEVIER-B EPUB-LIV-FT --- 517.1
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