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An introduction to general relativit...
~
Krasiński, Andrzej,
An introduction to general relativity and cosmology /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
杜威分類號:
530.11
書名/作者:
An introduction to general relativity and cosmology // Jerzy Plebański, Andrzej Krasiński.
其他題名:
An Introduction to General Relativity & Cosmology
作者:
Plebański, Jerzy,
其他作者:
Krasiński, Andrzej,
面頁冊數:
1 online resource (xix, 534 pages) : : digital, PDF file(s).
附註:
Title from publisher's bibliographic system (viewed on 05 Oct 2015).
標題:
General relativity (Physics)
標題:
Quantum cosmology.
ISBN:
9780511617676 (ebook)
內容註:
How the theory of relativity came into being (a brief historical sketch) -- Part I. Elements of differential geometry. A short sketch of 2-dimensional differential geometry ; Tensors, tensor densities ; Covariant derivatives ; Parallel transport and geodesic lines ; The curvature of a manifold, flat manifolds ; Riemannian geometry ; Symmetries of Riemann 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 -- Part II. The theory of gravitation. The Einstein equations and the sources of a gravitational field ; The Maxwell and Einstein : Maxwell equations and the Kaluza-Klein theory ; Spherically symmetric gravitational fields of isolated objects ; Relativistic hydrodynamics and thermodynamics ; Relativistic cosmology I : general geometry ; Relativistic cosmology II : the Robertson-Walker geometry ; Relativistic cosmology III : the Lemaître-Tolman geometry ; Relativistic cosmology IV : generalisations of L-T and related geometries ; The Kerr solution ; Subjects omitted from this book.
摘要、提要註:
General relativity is a cornerstone of modern physics, and is of major importance in its applications to cosmology. Plebanski and Krasinski are experts in the field and in this 2006 book they provide a thorough introduction to general relativity, guiding the reader through complete derivations of the most important results. Providing coverage from a unique viewpoint, geometrical, physical and astrophysical properties of inhomogeneous cosmological models are all systematically and clearly presented, allowing the reader to follow and verify all derivations. For advanced undergraduates and graduates in physics and astronomy, this textbook will enable students to develop expertise in the mathematical techniques necessary to study general relativity.
電子資源:
http://dx.doi.org/10.1017/CBO9780511617676
An introduction to general relativity and cosmology /
Plebański, Jerzy,
An introduction to general relativity and cosmology /
An Introduction to General Relativity & CosmologyJerzy Plebański, Andrzej Krasiński. - 1 online resource (xix, 534 pages) :digital, PDF file(s).
Title from publisher's bibliographic system (viewed on 05 Oct 2015).
How the theory of relativity came into being (a brief historical sketch) -- Part I. Elements of differential geometry. A short sketch of 2-dimensional differential geometry ; Tensors, tensor densities ; Covariant derivatives ; Parallel transport and geodesic lines ; The curvature of a manifold, flat manifolds ; Riemannian geometry ; Symmetries of Riemann 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 -- Part II. The theory of gravitation. The Einstein equations and the sources of a gravitational field ; The Maxwell and Einstein : Maxwell equations and the Kaluza-Klein theory ; Spherically symmetric gravitational fields of isolated objects ; Relativistic hydrodynamics and thermodynamics ; Relativistic cosmology I : general geometry ; Relativistic cosmology II : the Robertson-Walker geometry ; Relativistic cosmology III : the Lemaître-Tolman geometry ; Relativistic cosmology IV : generalisations of L-T and related geometries ; The Kerr solution ; Subjects omitted from this book.
General relativity is a cornerstone of modern physics, and is of major importance in its applications to cosmology. Plebanski and Krasinski are experts in the field and in this 2006 book they provide a thorough introduction to general relativity, guiding the reader through complete derivations of the most important results. Providing coverage from a unique viewpoint, geometrical, physical and astrophysical properties of inhomogeneous cosmological models are all systematically and clearly presented, allowing the reader to follow and verify all derivations. For advanced undergraduates and graduates in physics and astronomy, this textbook will enable students to develop expertise in the mathematical techniques necessary to study general relativity.
ISBN: 9780511617676 (ebook)Subjects--Topical Terms:
192815
General relativity (Physics)
LC Class. No.: QC173.6 / .P64 2006
Dewey Class. No.: 530.11
An introduction to general relativity and cosmology /
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How the theory of relativity came into being (a brief historical sketch) -- Part I. Elements of differential geometry. A short sketch of 2-dimensional differential geometry ; Tensors, tensor densities ; Covariant derivatives ; Parallel transport and geodesic lines ; The curvature of a manifold, flat manifolds ; Riemannian geometry ; Symmetries of Riemann 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 -- Part II. The theory of gravitation. The Einstein equations and the sources of a gravitational field ; The Maxwell and Einstein : Maxwell equations and the Kaluza-Klein theory ; Spherically symmetric gravitational fields of isolated objects ; Relativistic hydrodynamics and thermodynamics ; Relativistic cosmology I : general geometry ; Relativistic cosmology II : the Robertson-Walker geometry ; Relativistic cosmology III : the Lemaître-Tolman geometry ; Relativistic cosmology IV : generalisations of L-T and related geometries ; The Kerr solution ; Subjects omitted from this book.
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http://dx.doi.org/10.1017/CBO9780511617676
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