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
Herausgegeben:Farnsworth, D.; Fink, J.; Porter, J.; Thompson, A.

• Broschiertes Buch

Produktbeschreibung

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.

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Produktdetails

• Lecture Notes in Physics 14
• Verlag: Springer / Springer Berlin Heidelberg / Springer, Berlin
• Artikelnr. des Verlages: 978-3-540-05793-2
• 1972.
• Seitenzahl: 200
• Erscheinungstermin: 1. Januar 1972
• Englisch
• Abmessung: 254mm x 178mm x 12mm
• Gewicht: 386g
• ISBN-13: 9783540057932
• ISBN-10: 3540057935
• Artikelnr.: 26403030

Inhaltsangabe

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.