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Soluble Models of Quantum Gravitation
The Quantization Program for General Relativity
Particles and Geometry
14 other sections not shown
3-geometries action asymptotic Boltzmann equation boundary canonical Cauchy Cauchy surface classical closed coefficients compact condition constraints coordinate corresponding cosmological covariant defined derivation detector determined Diff(M diffeomorphism differential Einstein electromagnetic energy equations of motion equivalence principle existence expansion field equations finite function geodesic geodesically incomplete geometry given gravitational field gravitational radiation gyroscope Hamiltonian inextendible infinity inner product invariant isometry laboratory metrics Lie group line element linear Lorentz Mach principle manifold mass Math Minkowski Minkowski space Misner momentum Newtonian Nordstrom null obtained orbit space paper particle Phys physical post-Newtonian approximation principal orbits problem properties quantization quantum theory relativistic relativity Riem(M Riemannian Riemannian manifold Riemannian metrics rotation satisfies scalar theory Schwarzschild singular points solution space-like spacetime subgroup subset superspace superspatial symmetry tensor Theorem theory of gravitation timelike curve tion topology transformation universe vector velocity wave zero