Cylindrically Symmetric Zel'dovich Fluid Distributions in General Theory of Relativity

Details Cylindrically Symmetric Zel'dovich Fluid Distributions in General Theory of Relativity Cylindrically Symmetric Zel'dovich Fluid Distributions in General Theory of Relativity

Feb 1982

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1982ijtp...21..105m&link_type=abstract

International Journal of Theoretical Physics, Volume 21, Issue 2, pp.105-119

Physics

7

Scientific paper

The problem of charged perfect fluid distribution is investigated when the space-time is described by the Einstein-Rosen metric. It is shown that with assumed cylindrical symmetry the cosmological constant Λ vanishes, the electromagnetic field becomes source-free, and the perfect fluid reduces to Zel'dovich fluid with p=ϱ. Sets of exact solutions for this case have been obtained and the corresponding solutions for Brans-Dicke-Maxwell fields have been derived. For these solutions the Einstein-Rosen metric, however, goes over to three-parameter Marder metric in Brans-Dicke theory.

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