The holographic dual of an EPR pair has a wormhole
Kristan Jensen, Andreas Karch

TL;DR
This paper constructs a holographic dual for an EPR pair in supersymmetric Yang-Mills theory, showing that entanglement corresponds to a non-traversable wormhole in the dual geometry, supporting the ER=EPR conjecture.
Contribution
It provides a concrete example linking entangled quasiparticles to wormhole geometries, illustrating the ER=EPR idea in a supersymmetric gauge theory context.
Findings
Entanglement in the gauge theory corresponds to a wormhole in the dual geometry.
Supports the ER=EPR conjecture by explicitly constructing the dual geometry.
Demonstrates a geometric realization of quantum entanglement in holography.
Abstract
We construct the holographic dual of two colored quasiparticles in maximally supersymmetric Yang-Mills theory entangled in a color singlet EPR pair. In the holographic dual the entanglement is encoded in a geometry of a non-traversable wormhole on the worldsheet of the flux tube connecting the pair. This gives a simple example supporting the recent claim by Maldacena and Susskind that EPR pairs and non-traversable wormholes are equivalent descriptions of the same physics.
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