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Journal of Dynamical Systems and Geometric Theories

(Since 2002)
Open Access ·Peer-reviewed·ISSN (Online): 2169-0057·ISSN (Print): 1726-037X

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Half-Yearly Journal: Publishes research on dynamical systems and geometry, including Random Dynamical Systems, hyperbolic behaviour, complex geometry and Ergodic theory.

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Journal of Dynamical Systems and Geometric Theories
Open Access Original Articles

Exact Solutions for Charged Sphere in Rosen’s Bimetric Theory of Gravitation

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pp. 87–94Vol. 3Issue 1January 2005DOI: 10.1080/1726037X.2005.10698491XML
Received:
23 Jul 2004
Published Online:
03 Jun 2013
Article type:
Original Articles
Language:
EN
Article no.:
1726037X.2005.10698491
Pages:
87–94

Abstract

Exact solution of the filed equations of Bimetric General Relativity (BGR) are obtained for the case of static and spherically symmetric distribution of charged matter. The solutions are obtained by using the method of Patino and Rago (1989) for charged sphere in general relativity (GR). The physical pluasability of the solutions is discussed and it is shown that all the solutions agree with Einstien general relativity for a physical system, compair to the size-of the universe such as solar system.

Keywords

Bimetric RelativityMaxwell Equation

References

  1. Berger, S., Hojman, R. and Santamarina, J.1987 . General exact solutions of Einstein equations for static perfect fluids with spherical symmetry . , 28 : 2949
  2. Diaz, M. C. and Pulline, J. A.1988 . General solution for slowly - rotating perfect fluid in general relativity . , 148 : 385
  3. Gaete, P. and Hojman, Robert.1990 . General exact solution for homogeneous time-dependent self-gravitating perfect fluids . , 31 : 140
  4. Harpaz, A. and Rosen, N.1985 . Compact object in bimetric relativity . , 291 : 417
  5. Hojman, R. and Santamarina, J.1984 . Exact solution of plane symmetric cosmological models . , 25 : 1973
  6. Khadekar, G. S. and Kandalkar, S. P.2004 . Anisotropic fluid distribution in bimetric theory of relativity . , (in press)
  7. Patino, A. and Rago, H.1989 . New solutions for charged sphere in general relativity . , : 637
  8. Rago, H.1991 . Anisotropic spheres in general relativity . , 183 : 333
  9. Rosen, N.1974 . Theory of gravitation . , 84 : 455
  10. Rosen, N.1978 . Bimetric gravitation theory on a cosmological basis . , 9 : 339
  11. Falik, D. and Rosen, N.1980 . Particle field in bimetric general realtivity . , 239 : 1024
  12. Tolman, R. C.1939 . Static solutions of Einstein’s field equations for spheres of fluid . , 55 : 364
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