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Cosmology in (2 + 1) -Dimensions, Cyclic Models, and Deformations of M2,1. (AM-121), Volume 121
Volume 121 in the series
Annals of Mathematics Studies
- Language: English
- Publisher: Princeton University Press
- Copyright year: 1989
- Audience: Professional and scholarly;College/higher education;
- Pages
- Main content: 240
- Keywords: X-ray transform; Fibration; Diagram (category theory); Theorem; Submanifold; Minkowski space; Symplectic vector space; Vector bundle; Causal structure; Parametrix; Riemann surface; Fourier integral operator; Symplectic manifold; Codimension; Canonical transformation; Integral geometry; Cauchy distribution; Canonical form; Integral transform; Einstein field equations; Integral curve; Contact geometry; Existential quantification; Pseudo-differential operator; Intersection (set theory); Variable (mathematics); Covering space; Geodesic; Holomorphic function; Dimension (vector space); Lagrangian (field theory); Quadratic form; Volume form; Equation; Submersion (mathematics); Quadric; Siegel domain; Deformation theory; Radon transform; Product metric; Automorphism; Floquet theory; Four-dimensional space; Riemannian manifold; Compactification (mathematics); Universal enveloping algebra; Two-dimensional space; Symplectomorphism; Connected sum; Conformal geometry; Lie algebra; Tangent space; Diffeomorphism; Hilbert space; C0; Tautology (logic); Conformal map; Corank; Sheaf (mathematics); Tensor product; Cohomology; Hypersurface; Maxima and minima; Hamilton–Jacobi equation; Quadratic equation; Verma module; Linear map; Module (mathematics); Vector field; Seifert fiber space; Surjective function; K-finite; Fiber bundle; Topological space; Complexification (Lie group); Cokernel; Cayley transform; Euler characteristic; Holomorphic vector bundle; Topology; Light cone; Differential operator; One-parameter group; Parametrization; Computation; Fundamental group; Notation; Simply connected space; Bijection; Principal bundle; Invertible matrix; Hyperfunction; Conformal symmetry; Vector space; Fourier transform; Support (mathematics); Differentiable manifold; Unit vector; Covariant derivative; Manifold
eBook
- Published: March 2, 2016
- ISBN: 9781400882410
