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1.

図書
図書
1. Chicago lectures in physics
Wald, Robert M.
出版情報: Chicago : University of Chicago Press  v. ; 24 cm
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2.

図書
図書
2. Black holes and relativistic stars (: cloth ; : pbk)
edited by Robert M. Wald
出版情報: Chicago : University of Chicago Press, 1998  xii, 278 p. ; 24 cm
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Contributors
Preface
Gravitational Waves, Stars and Black Holes / Valeria Ferrari1：
Rotating Relativistic Stars / John L. Friedman2：
Probing Black Holes and Relativistic Stars with Gravitational Waves / Kip S. Thorne3：
Astrophysical Evidence for Black Holes / Martin J. Rees4：
The Question of Cosmic Censorship / Roger Penrose5：
Black Hole Collisions, Toroidal Black Holes, and Numerical Relativity / Saul A. Teukolsky6：
The Internal Structure of Black Holes / Werner Israel7：
Black Holes and Thermodynamics / Robert M. Wald8：
The Statistical Mechanics of Black Hole Thermodynamics / Rafael D. Sorkin9：
Generalized Quantum Theory in Evaporating Black Hole Spacetimes / James B. Hartle10：
Is Information Lost in Black Holes? / Stephen W. Hawking11：
Quantum States of Black Holes / Gary T. Horowitz Chandra: A Tribute Kameshwar C. Wali Our Song ; Lalitha Chandrasekhar12：
Contributors
Preface
Gravitational Waves, Stars and Black Holes / Valeria Ferrari1：
3.

図書
図書
3. General relativity (: [hbk] ; : pbk)
Robert M. Wald
出版情報: Chicago : University of Chicago Press, 1984  xiii, 491 p. ; 25 cm
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Preface
Notation and Conventions
Fundamentals / Part I：
Introduction / 1：
Space and Time in Prerelativity Physics and in Special Relativity / 1.1：
The Spacetime Metric / 1.3：
General Relativity / 1.4：
Manifolds and Tensor Fields / 2：
Manifolds / 2.1：
Vectors / 2.2：
Tensors; the Metric Tensor / 2.3：
The Abstract Index Notation / 2.4：
Curvature / 3：
Derivative Operators and Parallel Transport / 3.1：
Geodesics / 3.2：
Methods for Computing Curvature / 3.4：
Einstein's Equation / 4：
The Geometry of Space in Prerelativity Physics; General and Special Covariance / 4.1：
Special Relativity / 4.2：
Linearized Gravity: The Newtonian Limit and Gravitational Radiation / 4.3：
Homogeneous, Isotropic Cosmology / 5：
Homogeneity and Isotrophy / 5.1：
Dynamics of a Homogeneous, Isotropic Universe / 5.2：
The Cosmological Redshift; Horizons / 5.3：
The Evolution of Our Universe / 5.4：
The Schwartzschild Solution / 6：
Derivation of the Schwartzschild Solution / 6.1：
Interior Solutions / 6.2：
Geodesics of Schwartzschild: Gravitation Redshift, Perihelion Precession, Bending of Light, and Time Delay / 6.3：
The Kruskal Extension / 6.4：
Advanced Topics / Part II：
Methods for Solving Einstein's Equation / 7：
Stationary, Axisymmetric Solutions / 7.1：
Spatially Homogeneous Cosmologies / 7.2：
Algebraically Special Solutions / 7.3：
Methods for Generating Solutions / 7.4：
Perturbations / 7.5：
Casual Structure / 8：
Futures and Pasts: Basic Definitions and Results / 8.1：
Causality Conditions / 8.2：
Domains of Dependence; Global Hyperbolicity / 8.3：
Singularities / 9：
What is a Singularity? / 9.1：
Timelike and Null Geodesic Congruences / 9.2：
Conjugate Points / 9.3：
Existence of Maximum Length Curves / 9.4：
Singularity Theorems / 9.5：
The Initial Value Formulation / 10：
Initial Value Formulation for Particles and Fields / 10.1：
Initial Value Formulation of General Relativity / 10.2：
Asymptotic Flatness / 11：
Conformal Infinity / 11.1：
Energy / 11.2：
Black Holes / 12：
Black Holes and the Cosmic Censor Conjecture / 12.1：
General Properties of Black Holes / 12.2：
The Charged Kerr Black Holes / 12.3：
Energy Extraction from Black Holes / 12.4：
Black Holes and Thermodynamics / 12.5：
Spinors / 13：
Spinors in Minkowski Spacetime / 13.1：
Spinors in Curved Spacetime / 13.2：
Quantum Effects in Strong Gravitational Fields / 14：
Quantum Gravity / 14.1：
Quantum Fields in Curved Spacetime / 14.2：
Particle Creation near Black Holes / 14.3：
Black Hold Thermodynamics / 14.4：
Appendices
Topological Spaces / A：
Differential Forms, Integration, and Frobenius's Theorem / B：
Differential Forms / B.1：
Integration / B.2：
Frobenius's Theorem / B.3：
Maps of Manifolds, Lie Derivatives, and Killing Fields / C：
Maps of Manifolds / C.1：
Lie Derivatives / C.2：
Killing Vector Fields / C.3：
Conformal Transformations / D：
Lagrangian and Hamiltonian Formulations of Einstein's Equation / E：
Lagrangian Formulation / E.1：
Hamiltonian Formulation / E.2：
Units and Dimensions / F：
References
Index
Preface
Notation and Conventions
Fundamentals / Part I：
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