26 citations · 127 across the 12 of their papers we have counts for
15 papers · 1 filter
Horizon Singularities in the Schwarzschild Geometry of the Teleparallel Equivalent of General Relativity
D. F. López, A. A. Coley, R. J. van den Hoogen
Certain torsion scalar invariants are known to diverge at the horizon of the Schwarzschild solution in the Teleparallel Equivalent of General Relativity (TEGR), obstructing its int…
Using Gauge Covariant Lie Derivatives in Poincaré Gauge and Metric Teleparallel Theories of Gravity
R. J. van den Hoogen, H. Forance, L. Taylor +1
A procedure to determine the initial ansatz for the co-frame and spin connection characterizing a Riemann-Cartan geometry respecting a given group of continuous symmetries is illus…
Spherically symmetric teleparallel geometries
A. A. Coley, A. Landry, R. J. van den Hoogen +1
We are interested in the development of spherically symmetric geometries in teleparallel gravity which are of physical importance. We first express the general forms for the…
Locally-homogeneous Riemann-Cartan geometries with the largest symmetry group
D. D. McNutt, R. J. van den Hoogen, A. A. Coley
The symmetry frame formalism is an effective tool for computing the symmetries of a Riemann-Cartan geometry and, in particular, in metric teleparallel geometries. In the case of no…
Symmetries in Riemann-Cartan Geometries
David D. McNutt, Alan A. Coley, Robert J. van den Hoogen
Riemann-Cartan geometries are geometries that admit non-zero curvature and torsion tensors. These geometries have been investigated as geometric frameworks for potential theories i…
Bianchi Type Cosmological Models in Tele-parallel Gravity
R. J. van den Hoogen, A. A. Coley, D. D. McNutt
Symmetry assumptions on the geometrical framework have provided successful mechanisms to develop physically meaningful solutions to many problems. In tele-parallel gravity, invaria…