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...
The Einstein-Cartan equations in first-order action of torsion are considered. From Belinfante-Rosen...
We find a family of exact solutions to the Einstein-Maxwell equations for rotating cylindrically sym...
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 consider the equations of motion of an anisotropic space-time in f(T) theory, where T is the tors...
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...
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. ...
New solution with constant torsion is derived using the field equations of f(T). Asymptotic form of ...
ABSTRACT: The compatibility of the gravitational field of spherical symmetry with the torsion of the...
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
The Einstein-Cartan equations in first-order action of torsion are considered. From Belinfante-Rosen...
We find a family of exact solutions to the Einstein-Maxwell equations for rotating cylindrically sym...
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 consider the equations of motion of an anisotropic space-time in f(T) theory, where T is the tors...
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...
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. ...
New solution with constant torsion is derived using the field equations of f(T). Asymptotic form of ...
ABSTRACT: The compatibility of the gravitational field of spherical symmetry with the torsion of the...
AbstractStatic spherically symmetric solutions in a background spacetime with torsion is derived exp...
The Einstein-Cartan equations in first-order action of torsion are considered. From Belinfante-Rosen...
We find a family of exact solutions to the Einstein-Maxwell equations for rotating cylindrically sym...