
An Introduction to General Relativity and Cosmology
by Plebanski, Jerzy; Krasinski, Andrzej-
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Summary
Table of Contents
How the theory of relativity came into being (a brief historical sketch) | |
Elements of Differential Geometry | |
A short sketch of two-dimensional differential geometries | |
Tensors, tensor densities | |
Covariant derivatives | |
Parallel transport and geodesic lines | |
Curvature of a manifold: flat manifolds | |
Riemannian geometry | |
Symmetries of Rieman spaces, invariance of tensors | |
Methods to calculate the curvature quickly - Cartan forms and algebraic computer programs | |
The spatially homogeneous Bianchi-type spacetimes | |
The Petrov classification by the spinor method | |
The Gravitation Theory | |
The Einstein equations and the sources of a gravitational field | |
The Maxwell and Einstein-Maxwell equations and the Kaluza-Klein theory | |
Spherically symmetric gravitational field of isolated objects | |
Relativistic hydrodynamics and thermodynamics | |
Relativistic cosmology I: general geometry | |
Relativistic cosmology II: the Robertson-Walker geometry | |
Relativistic cosmology III: the LemaƮtre-Tolman geometry | |
Relativistic cosmology IV: generalisations of L-T and related geometries | |
The Kerr solution | |
Subjects omitted in this book | |
References | |
Table of Contents provided by Publisher. All Rights Reserved. |
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