It is an attempt to explore non-singular cosmological solutions with non-rotating perfect fluids with p = kρ. The investigation strongly indicates that there is no solution of the above type other than already known. It is hoped that this result may be rigorously proved in future
New nondiagonal $G_{2}$ inhomogeneous cosmological solutions are presented in a wide range of scalar...
In 1985 Goode and Wainwright devised the concept of an isotropic singularity. Since that time, numer...
We present a new bouncing cosmological solution of the nonlocal theory known as infinite derivative ...
The paper establishes the result that solutions of the type described in the title of the article ar...
The paper establishes the result that solutions of the type described in the title of the article ar...
In this paper a family of nonsingular cylindrical perfect fluid cosmologies is derived. The equation...
We present a new non-diagonal G2 inhomogeneous perfect-fluid solution with barotropic equation of st...
A conjecture stated by Raychaudhuri which claims that the only physical perfect fluid non-rotating n...
We obtain an exact simple solution of the Einstein equation describing a spherically symmetric cosmo...
Isotropic cosmological singularities are singularities which can be removed by rescaling the metric....
We find all the perfect fluid G2 diagonal cosmologies with the property that the quotient of the nor...
We show that there are no new consistent perfect fluid cosmologies with the kinematic variables and ...
Inspired by Raychaudhuri's work, and using the equation named after him as a basic ingredient, I pro...
We prove the existence of a class of plane symmetric perfect-fluid cosmologies with a (-1/3, 2/3, 2/...
We consider the conformal Einstein equations for polytropic perfect fluid cosmologies which admit an...
New nondiagonal $G_{2}$ inhomogeneous cosmological solutions are presented in a wide range of scalar...
In 1985 Goode and Wainwright devised the concept of an isotropic singularity. Since that time, numer...
We present a new bouncing cosmological solution of the nonlocal theory known as infinite derivative ...
The paper establishes the result that solutions of the type described in the title of the article ar...
The paper establishes the result that solutions of the type described in the title of the article ar...
In this paper a family of nonsingular cylindrical perfect fluid cosmologies is derived. The equation...
We present a new non-diagonal G2 inhomogeneous perfect-fluid solution with barotropic equation of st...
A conjecture stated by Raychaudhuri which claims that the only physical perfect fluid non-rotating n...
We obtain an exact simple solution of the Einstein equation describing a spherically symmetric cosmo...
Isotropic cosmological singularities are singularities which can be removed by rescaling the metric....
We find all the perfect fluid G2 diagonal cosmologies with the property that the quotient of the nor...
We show that there are no new consistent perfect fluid cosmologies with the kinematic variables and ...
Inspired by Raychaudhuri's work, and using the equation named after him as a basic ingredient, I pro...
We prove the existence of a class of plane symmetric perfect-fluid cosmologies with a (-1/3, 2/3, 2/...
We consider the conformal Einstein equations for polytropic perfect fluid cosmologies which admit an...
New nondiagonal $G_{2}$ inhomogeneous cosmological solutions are presented in a wide range of scalar...
In 1985 Goode and Wainwright devised the concept of an isotropic singularity. Since that time, numer...
We present a new bouncing cosmological solution of the nonlocal theory known as infinite derivative ...