Numerical non-perturbative stationary vacuum ring wormhole solutions invariant under throat reflections, with slow-rotation M ~ J^2, fast-rotation J = M^2, and limits mimicking extremal Kerr.
Rotating wormholes in Einstein-Dirac-Maxwell theory
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abstract
We consider rotating wormhole solutions in general relativity supported by a complex non-phantom spinor field (which provides a nontrivial spacetime topology) and electromagnetic fields. The solutions are asymmetric, regular, asymptotically flat and carry nonzero total angular momentum. The physical properties of the resulting configurations are completely determined by the values of three input quantities: the throat parameter, the spinor frequency, and the electromagnetic coupling constant. The wormholes connect two identical Minkowski spacetimes possessing in general different masses and global charges.
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An asymmetric wormhole in Einstein-Dirac-Maxwell theory models a classical charged spinning particle with Standard Model mass and charge at one asymptotic end and Planck-scale values at the other.
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Stationary generalizations for the vacuum ring wormhole
Numerical non-perturbative stationary vacuum ring wormhole solutions invariant under throat reflections, with slow-rotation M ~ J^2, fast-rotation J = M^2, and limits mimicking extremal Kerr.
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Realistic classical charge from an asymmetric wormhole
An asymmetric wormhole in Einstein-Dirac-Maxwell theory models a classical charged spinning particle with Standard Model mass and charge at one asymptotic end and Planck-scale values at the other.