In a holographic superfluid, the speed of a topological-defect-driven invasion front has a maximum at a particular quench endpoint, which the authors propose as a new nonequilibrium supercritical crossover line.
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The nonlinear coefficient λ controls the inverse periodicity of Kasner exponent oscillations in the interior of holographic black holes near the superfluid critical point.
3D hairy rotating black holes have interiors consisting of an infinite analytically describable sequence of Kasner epochs that evolve into a curvature singularity.
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Nonequilibrium crossover in the supercritical region from quench dynamics
In a holographic superfluid, the speed of a topological-defect-driven invasion front has a maximum at a particular quench endpoint, which the authors propose as a new nonequilibrium supercritical crossover line.
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Interior structure of black holes with nonlinear terms
The nonlinear coefficient λ controls the inverse periodicity of Kasner exponent oscillations in the interior of holographic black holes near the superfluid critical point.
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Analytical studies on 3D hairy rotating black hole interiors
3D hairy rotating black holes have interiors consisting of an infinite analytically describable sequence of Kasner epochs that evolve into a curvature singularity.