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Cylindrically symmetric Zel'dovich fluid distributions in general theory of relativity (1982)

Mohanty, G. ; Tiwari, R. N. ; Rao, J. R.

Springer

International journal of theoretical physics 21 (1982), S. 105-119

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ISSN: 1572-9575

Source: Springer Online Journal Archives 1860-2000

Topics: Physics

Notes: Abstract 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 withp=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.

Type of Medium: Electronic Resource

URL: http://dx.doi.org/10.1007/BF01857849

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