In simple zero-dimensional matrix models the secondary invariants of the gauge-invariant ring correspond to distinguished non-perturbative states.
Anti de Sitter space and holography
6 Pith papers cite this work. Polarity classification is still indexing.
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Exact pairing of CFT two-point functions with interior AdS geodesics on open solid torus via conformal kinematics, without semiclassical approximations.
A saddle point in the coupled SYK model yields a bulk geometry with a baby universe whose chord-diagram Hilbert space state is entangled with the exterior, giving evidence that closed universes can carry nontrivial quantum information.
Bilocal holography yields a remarkably local bulk reconstruction formula that agrees with standard methods once boundary data and gauge-fixed variables are matched, while clarifying subregion duality.
Taub-NUT AdS black holes yield finite Hall transport coefficients originating from frame-dragging effects in holographic calculations.
citing papers explorer
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Secondary invariants and non-perturbative states
In simple zero-dimensional matrix models the secondary invariants of the gauge-invariant ring correspond to distinguished non-perturbative states.
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Exact Bulk-Boundary Pairs in AdS/CFT
Exact pairing of CFT two-point functions with interior AdS geodesics on open solid torus via conformal kinematics, without semiclassical approximations.
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Baby Universe in a Coupled SYK Model
A saddle point in the coupled SYK model yields a bulk geometry with a baby universe whose chord-diagram Hilbert space state is entangled with the exterior, giving evidence that closed universes can carry nontrivial quantum information.
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Bulk Reconstruction in Bilocal Holography
Bilocal holography yields a remarkably local bulk reconstruction formula that agrees with standard methods once boundary data and gauge-fixed variables are matched, while clarifying subregion duality.
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Hall transports from Taub-NUT AdS black holes
Taub-NUT AdS black holes yield finite Hall transport coefficients originating from frame-dragging effects in holographic calculations.
- Covariant Holographic Entanglement Entropy Inversion to Reconstruct Bulk Geometry