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Geometrie differentielle globale --- Algebres de lie --- Cohomologie
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Geometry, Differential --- Global differential geometry --- Géométrie différentielle --- Géométrie différentielle globale --- Geometry, Differential. --- Global differential geometry. --- Géométrie différentielle --- Géométrie différentielle globale --- Differential geometry. Global analysis
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Topological groups. Lie groups --- -Algebra of logic --- Mathematical logic --- Harmonic analysis. Fourier analysis --- Logic, Symbolic and mathematical --- Logic, Universal --- Symbolic and mathematical logic --- Symbolic logic --- Mathematics --- Algebra, Abstract --- Metamathematics --- Set theory --- Syllogism --- Congresses --- Global differential geometry --- Géométrie différentielle globale --- Symmetric spaces --- Espaces symétriques --- Lie groups --- Lie, Groupes de --- Géométrie différentielle globale. --- Espaces symétriques. --- Lie, Groupes de et conférences --- Logique mathématique --- -Congresses --- Géometrie différentielle globale --- Espaces symétriques.
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Geometry, Differential --- 514.7 --- Differential geometry --- Differential geometry. Algebraic and analytic methods in geometry --- 514.76 --- Geometry of differentiable manifolds and of their submanifolds --- Geometry, Differential. --- 514.7 Differential geometry. Algebraic and analytic methods in geometry --- 514.76 Geometry of differentiable manifolds and of their submanifolds --- Géometrie différentielle globale --- Géometrie différentielle --- Géometrie différentielle globale --- Géometrie différentielle --- Variétés complexes
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This book is an exposition of semi-Riemannian geometry (also called pseudo-Riemannian geometry)--the study of a smooth manifold furnished with a metric tensor of arbitrary signature. The principal special cases are Riemannian geometry, where the metric is positive definite, and Lorentz geometry. For many years these two geometries have developed almost independently: Riemannian geometry reformulated in coordinate-free fashion and directed toward global problems, Lorentz geometry in classical tensor notation devoted to general relativity. More recently, this divergence has been re
Differential geometry. Global analysis --- Calculus of tensors --- Manifolds (Mathematics) --- Relativity (Physics) --- Semi-Riemannian geometry --- #WPLT:dd.Prof.F.Symons --- 514.84 --- 515.165 --- 517.518.12 --- Geometry, Differential --- Topology --- 517.518.12 Theory of integration. Riemann integral. Lebesgue integral. Stieltjes integral --- Theory of integration. Riemann integral. Lebesgue integral. Stieltjes integral --- 515.165 Topology of smooth manifolds provided with additional structure. Kähler manifolds. Riemann manifolds --- Topology of smooth manifolds provided with additional structure. Kähler manifolds. Riemann manifolds --- 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 --- Absolute differential calculus --- Analysis, Tensor --- Calculus, Absolute differential --- Calculus, Tensor --- Tensor analysis --- Tensor calculus --- Geometry, Infinitesimal --- Vector analysis --- Spinor analysis --- Gravitation --- Nonrelativistic quantum mechanics --- Space and time --- Pseudo-Riemannian geometry --- Géométrie différentielle --- Relativité (physique) --- Geometry, Riemannian --- Riemann, Géométrie de --- Variétés (Mathématiques) --- Calcul tensoriel --- Relativité (Physique) --- Geometry, Riemannian. --- Calculus of tensors. --- Manifolds (Mathematics). --- Relativity (Physics). --- Semi-Riemannian geometry. --- Riemann geometry --- Riemannian geometry --- Generalized spaces --- Geometry, Non-Euclidean --- Géometrie différentielle globale --- Géometrie différentielle
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