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Classical General Relativity [Kietas viršelis]

  • Formatas: Hardback, 454 pages, aukštis x plotis: 240x170 mm, weight: 412 g, line drawings, bibliography
  • Išleidimo metai: 22-Apr-1993
  • Leidėjas: Oxford University Press
  • ISBN-10: 0198539800
  • ISBN-13: 9780198539803
Kitos knygos pagal šią temą:
Classical General Relativity
  • Formatas: Hardback, 454 pages, aukštis x plotis: 240x170 mm, weight: 412 g, line drawings, bibliography
  • Išleidimo metai: 22-Apr-1993
  • Leidėjas: Oxford University Press
  • ISBN-10: 0198539800
  • ISBN-13: 9780198539803
Kitos knygos pagal šią temą:
Because of the vicissitudes of history, the general theory of relativity has never been consistently explored to ascertain whether, in its realm of exact validity, it predicts phenomena which have no counterparts in the Newtonian limit, that is in the limit in which the velocity of light may be considered infinite. Thus, while recent interest in physics has concentrated on such 'frontier areas' as quantum gravity and cosmology, there has also been a quiet but steady progress in the classical domain. The five papers collected in this volume, and presented under the editorship of the famed Nobel Laureate S. Chandrasekhar, illustrate the nature of these advances. Each of them represents developments in areas both of physics and mathematics which disclose unanticipated findings that illustrate the special character of work in these areas. Astrophysicists and mathematical relativists will welcome this unique look at ongoing research.
1: E.G. Kalnins, Willard Miller Jr and G.C. Williams: Recent advances in
the use of separation of variables methods in general relativity. 2: Lee
Lindblom: On the symmetries of equilibrium stellar models. 3: Stuart L.
Shapiro and Saul A. Teukolsky: Black holes, star clusters, and naked
singularities: numerical solution of Einstein's equations. 4: John L.
Friedman and James R. Ipser: Rapidly rotating relativistic stars. 5: Valeria
Ferrari: Non-radial oscillations of stars in general relativity: a scattering
problem