Spinning superconducting electrovacuum soliton

Abstract

In nonlinear electrodynamics coupled to general relativity and satisfying the weak energy condition, a spherically symmetric electrically charged electrovacuum soliton has obligatory de Sitter center in which the electric field vanishes while the energy density of electromagnetic vacuum achieves its maximal value. De Sitter vacuum supplies a particle with the finite positive electromagnetic mass related to breaking of space-time symmetry from the de Sitter group in the origin. By the Gürses-Gürsey algorithm based on the Newman-Trautman technique it is transformed into a spinning electrovacuum soliton asymptotically Kerr-Newman for a distant observer. De Sitter center becomes de Sitter equatorial disk which has both perfect conductor and ideal diamagnetic properties. The interior de Sitter vacuum disk displays superconducting behavior within a single spinning soliton. This behavior found for an arbitrary nonlinear lagrangian $\mathcal{L}(F)$, is generic for the class of regular spinning electrovacuum solutions describing both black holes and particle-like structures.

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• Regular homogeneous T-models with vacuum dark fluid
• Regularized Kerr-Newman Solution as a Gravitating Soliton
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• Physical interpretation of Newman-Janis rotating systems. II. General systems
• Gaussian coordinate systems for the Kerr metric
• Anisotropic Segre [(11)(1,1)] dark energy following a particular equation of state
• Kerr-Schild Geometry from Cosmology to Microworld and Space-Time Structure