By using the method of group analysis, we obtain a new exact evolving and spherically symmetric solution of the Einstein-Cartan equations of motion, corresponding to a space-time threaded with a three-form Kalb-Ramond field strength. The solution describes in its more generic form, a space-time which scalar curvature vanishes for large distances and for large time. In static conditions, it reduces to a classical wormhole solution and to a exact solution with a localized scalar field and a torsion kink, already reported in literature. In the process we have found evidence towards the construction of more new solutions. © 2011 Springer Science+Business Media, LLC
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
We analyze the kinematics of cosmological spacetimes with nonzero torsion, in the framework of the c...
ABSTRACT: The gravitational field of spherical symmetry in Weitzenbök space-time is studied. It is s...
By using the method of group analysis, we obtain a new exact evolving and spherically symmetric solu...
By using the method of group analysis, we obtain a new exact evolving and spherically symmetric solu...
We studied spherically symmetric solutions in scalar-torsion gravity theories in which a scalar fiel...
We studied spherically symmetric solutions in scalar-torsion gravity theories in which a scalar fiel...
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
We obtain a family of regular static, spherically symmetric solutions in Einstein-Cartan theory with...
We obtain a family of regular static, spherically symmetric solutions in Einstein-Cartan theory with...
We consider the equations of motion of an anisotropic space-time in f(T) theory, where T is the tors...
Classical general relativity theory is torsion free. However, since general relativity and general ...
Static spherically symmetric solution in a background spacetime with torsion is derived explicitly. ...
ABSTRACT: The compatibility of the gravitational field of spherical symmetry with the torsion of the...
New solution with constant torsion is derived using the field equations of f(T). Asymptotic form of ...
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
We analyze the kinematics of cosmological spacetimes with nonzero torsion, in the framework of the c...
ABSTRACT: The gravitational field of spherical symmetry in Weitzenbök space-time is studied. It is s...
By using the method of group analysis, we obtain a new exact evolving and spherically symmetric solu...
By using the method of group analysis, we obtain a new exact evolving and spherically symmetric solu...
We studied spherically symmetric solutions in scalar-torsion gravity theories in which a scalar fiel...
We studied spherically symmetric solutions in scalar-torsion gravity theories in which a scalar fiel...
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
We obtain a family of regular static, spherically symmetric solutions in Einstein-Cartan theory with...
We obtain a family of regular static, spherically symmetric solutions in Einstein-Cartan theory with...
We consider the equations of motion of an anisotropic space-time in f(T) theory, where T is the tors...
Classical general relativity theory is torsion free. However, since general relativity and general ...
Static spherically symmetric solution in a background spacetime with torsion is derived explicitly. ...
ABSTRACT: The compatibility of the gravitational field of spherical symmetry with the torsion of the...
New solution with constant torsion is derived using the field equations of f(T). Asymptotic form of ...
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
We analyze the kinematics of cosmological spacetimes with nonzero torsion, in the framework of the c...
ABSTRACT: The gravitational field of spherical symmetry in Weitzenbök space-time is studied. It is s...