
Methods of Local and Global Differential Geometry in General Relativity
Proceedings of the Regional Conference on Relativity held at the University of Pittsburgh, Pittsburgh, Pennsylvania, July 13-17, 1970
Springer (Publisher)
Published on 1. January 1972
Book
Paperback/Softback
VI, 191 pages
978-3-540-05793-2 (ISBN)
Description
Techniques of topology and differential geometry in general relativity.- A simple derivation of the general redshift formula.- Some remarks on a radiating solution of the Einstein-Maxwell equations.- Conservation laws on manifolds.- Structure of singularities.- Lattice transformations and charge quantization.- On an Einstein-Maxwell field with a null source.- The luminosity of a collapsing star.- A class of inextendible Weyl solutions.- Scaling in function spaces.- On the spherical symmetry of a static perfect fluid.- Differentiable manifolds with singularities.- Non-vacuum ADaM field equations.- General relativity as a dynamical system on the manifold a of Riemannian metrics which cover diffeomorphisms.
More details
Series
Language
English
Place of publication
Berlin
Germany
Publishing group
Springer Berlin
Target group
Professional and scholarly
Research
Illustrations
VI, 191 p.
Dimensions
Height: 254 mm
Width: 178 mm
Thickness: 12 mm
Weight
387 gr
ISBN-13
978-3-540-05793-2 (9783540057932)
DOI
10.1007/3-540-05793-5
Schweitzer Classification
Content
Techniques of topology and differential geometry in general relativity.- A simple derivation of the general redshift formula.- Some remarks on a radiating solution of the Einstein-Maxwell equations.- Conservation laws on manifolds.- Structure of singularities.- Lattice transformations and charge quantization.- On an Einstein-Maxwell field with a null source.- The luminosity of a collapsing star.- A class of inextendible Weyl solutions.- Scaling in function spaces.- On the spherical symmetry of a static perfect fluid.- Differentiable manifolds with singularities.- Non-vacuum ADaM field equations.- General relativity as a dynamical system on the manifold a of Riemannian metrics which cover diffeomorphisms.