Schwarzschild TEGR geometries split into regular and singular subclasses by Lorentz sector; regular ones have finite torsion invariants at the horizon and admit analytic extensions.
McNutt, A.A
3 Pith papers cite this work. Polarity classification is still indexing.
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New general relativity does not admit physically meaningful non-trivial black holes distinct from those of the teleparallel equivalent of general relativity.
A gauge covariant Lie derivative procedure determines co-frame and spin connection ansatzes for symmetric Riemann-Cartan geometries and solves the zero curvature constraint for corresponding metric teleparallel cases, illustrated on spherical, Gödel, de Sitter and other spacetimes.
citing papers explorer
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Horizon Singularities in the Schwarzschild Geometry of the Teleparallel Equivalent of General Relativity
Schwarzschild TEGR geometries split into regular and singular subclasses by Lorentz sector; regular ones have finite torsion invariants at the horizon and admit analytic extensions.
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On non-vacuum black holes in new general relativity
New general relativity does not admit physically meaningful non-trivial black holes distinct from those of the teleparallel equivalent of general relativity.
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Using Gauge Covariant Lie Derivatives in Poincar\'{e} Gauge and Metric Teleparallel Theories of Gravity
A gauge covariant Lie derivative procedure determines co-frame and spin connection ansatzes for symmetric Riemann-Cartan geometries and solves the zero curvature constraint for corresponding metric teleparallel cases, illustrated on spherical, Gödel, de Sitter and other spacetimes.