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An Introduction to General Relativit...
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Krasinski, Andrzej.
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An Introduction to General Relativity and Cosmology.
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
An Introduction to General Relativity and Cosmology./
作者:
Plebanski, Jerzy.
其他作者:
Krasinski, Andrzej.
出版者:
Leiden :Cambridge University Press, : 2006.,
面頁冊數:
556 p.
內容註:
Cover; Half-title; Title; Copyright; Contents; Figures; The scope of this text; Acknowledgements; 1 How the theory of relativity came into being (a brief historical sketch); 1.1 Special versus general relativity; 1.2 Space and inertia in Newtonian physics; 1.3 Newton's theory and the orbits of planets; 1.4 The basic assumptions of general relativity; 2 A short sketch of 2-dimensional differential geometry; 3 Tensors, tensor densities; 4 Covariant derivatives; 5 Parallel transport and geodesic lines; 6 The curvature of a manifold; flat manifolds; 7 Riemannian geometry
內容註:
8 Symmetries of Riemann spaces, invariance of tensors9 Methods to calculate the curvature quickly - Cartan forms and algebraic computer programs; 10 The spatially homogeneous Bianchi type spacetimes; 11 * The Petrov classification by the spinor method; 12 The Einstein equations and the sources of a gravitational field; 13 The Maxwell and Einstein-Maxwell equations and the Kaluza-Klein theory; 14 Spherically symmetric gravitational fields of is
電子資源:
http://dx.doi.org/10.1017/CBO9780511617676#Click here to view book
ISBN:
9780511617676# (electronic bk.)
An Introduction to General Relativity and Cosmology.
Plebanski, Jerzy.
An Introduction to General Relativity and Cosmology.
[electronic resource]. - Leiden :Cambridge University Press,2006. - 556 p.
Cover; Half-title; Title; Copyright; Contents; Figures; The scope of this text; Acknowledgements; 1 How the theory of relativity came into being (a brief historical sketch); 1.1 Special versus general relativity; 1.2 Space and inertia in Newtonian physics; 1.3 Newton's theory and the orbits of planets; 1.4 The basic assumptions of general relativity; 2 A short sketch of 2-dimensional differential geometry; 3 Tensors, tensor densities; 4 Covariant derivatives; 5 Parallel transport and geodesic lines; 6 The curvature of a manifold; flat manifolds; 7 Riemannian geometry
Written by experts in the field, this textbook for advanced undergraduates and graduates of physics and astronomy provides a thorough introduction to general relativity. The most important results are derived completely, enabling you to develop the expertise in the mathematical techniques necessary to study general relativity.
Electronic reproduction.
Available via World Wide Web.
Mode of access: World Wide Web.
ISBN: 9780511617676# (electronic bk.)Index Terms--Genre/Form:
542853
Electronic books.
LC Class. No.: QC173.6 . / P64 2006
Dewey Class. No.: 530.11
An Introduction to General Relativity and Cosmology.
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Cover; Half-title; Title; Copyright; Contents; Figures; The scope of this text; Acknowledgements; 1 How the theory of relativity came into being (a brief historical sketch); 1.1 Special versus general relativity; 1.2 Space and inertia in Newtonian physics; 1.3 Newton's theory and the orbits of planets; 1.4 The basic assumptions of general relativity; 2 A short sketch of 2-dimensional differential geometry; 3 Tensors, tensor densities; 4 Covariant derivatives; 5 Parallel transport and geodesic lines; 6 The curvature of a manifold; flat manifolds; 7 Riemannian geometry
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8 Symmetries of Riemann spaces, invariance of tensors9 Methods to calculate the curvature quickly - Cartan forms and algebraic computer programs; 10 The spatially homogeneous Bianchi type spacetimes; 11 * The Petrov classification by the spinor method; 12 The Einstein equations and the sources of a gravitational field; 13 The Maxwell and Einstein-Maxwell equations and the Kaluza-Klein theory; 14 Spherically symmetric gravitational fields of is
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Written by experts in the field, this textbook for advanced undergraduates and graduates of physics and astronomy provides a thorough introduction to general relativity. The most important results are derived completely, enabling you to develop the expertise in the mathematical techniques necessary to study general relativity.
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http://dx.doi.org/10.1017/CBO9780511617676#
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