J. K. Singh
University of Delhi
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Featured researches published by J. K. Singh.
General Relativity and Gravitation | 1995
Shri Ram; J. K. Singh
The Einstein field equations of massive strings are solved completely with and without a source free magnetic field for the Bianchi type I metric in a different basic form. Some physical properties of the models are studied.
Journal of Cosmology and Astroparticle Physics | 2015
Sarita Rani; A. Altaibayeva; M. Shahalam; J. K. Singh; Ratbay Myrzakulov
In this paper, we examine observational constraints on the power law cosmology; essentially dependent on two parameters H0 (Hubble constant) and q (deceleration parameter). We investigate the constraints on these parameters using the latest 28 points of H(z) data and 580 points of Union2.1 compilation data and, compare the results with the results of ΛCDM . We also forecast constraints using a simulated data set for the future JDEM, supernovae survey. Our studies give better insight into power law cosmology than the earlier done analysis by Kumar [arXiv:1109.6924] indicating it tuning well with Union2.1 compilation data but not with H(z) data. However, the constraints obtained on and i.e. H0 average and q average using the simulated data set for the future JDEM, supernovae survey are found to be inconsistent with the values obtained from the H(z) and Union2.1 compilation data. We also perform the statefinder analysis and find that the power-law cosmological models approach the standard ΛCDM model as q → −1. Finally, we observe that although the power law cosmology explains several prominent features of evolution of the Universe, it fails in details.
Astrophysics and Space Science | 1995
Shri Ram; J. K. Singh
AbstractExact solutions of Einstein field equations are obtained in the scalar-tensor theories developed by Saez and Ballester (1985) and Lau and Prokhovnik (1986) when the line-element has the form
Astrophysics and Space Science | 1996
J. K. Singh; Shri Ram
Astrophysics and Space Science | 1997
J. K. Singh; Shri Ram
ds^2 = \exp \left( {2h} \right)dt^2 - \exp \left( {2A} \right)\left( {dx^2 + dy^2 } \right) - \exp \left( {2B} \right)dz^2
Astrophysics and Space Science | 1995
J. K. Singh; Shri Ram
Applied Mathematics and Computation | 2015
J. K. Singh; Sarita Rani
whereh, A andB are functions oft only. The solutions are spatially homogeneous, locally rotationally symmetric and admit a Bianchi I group of motions on hypersurfacest = constant. The dynamical behaviours of these models have also been discussed.
Modern Physics Letters A | 2010
J. K. Singh
Exact nonstatic solutions to Einstein field equations are obtained for the plane symmetric spacetime filled with viscous perfect fluid in the presence of attractive scalar fields. Some physical and geometrical properties of the model are studied. The solutions characterize strong interaction of elementary particles.
International Journal of Modern Physics A | 2010
J. K. Singh
A technique to generate new exact Bianchi type-III cosmological solutions of massive strings in the presence of magnetic field is presented. Starting from Tikekar and Patels strings models in the absence and presence of the magnetic field, new solutions are obtained. Some of their physical features are discussed.
Il Nuovo Cimento B | 1996
J. K. Singh; Shri Ram
A procedure to generate new exact solutions to Einstein equations for perfect fluids is applied to LRS Bianchi type I line-element. Starting from some known solutions a class of new perfect fluid solutions of Bianchi type I are presented. The physical and kinematical properties of spatially homogeneous and anisotropic cosmological models are studied.