General Relativistic Wormhole Connections from Planck-Scales and the ER = EPR Conjecture
Fabrizio Tamburini, Ignazio Licata

TL;DR
This paper explores how Einstein's equations describe wormhole connections at various scales, linking them to quantum entanglement through the ER=EPR conjecture, suggesting gravity and spacetime may be emergent phenomena.
Contribution
It extends the ER=EPR conjecture beyond AdS spacetimes, proposing a broader connection between wormholes, entanglement, and emergent gravity.
Findings
Wormhole connections behave like virtual graviton exchanges at low energies.
Wormholes prevent collapse and indistinguishability at Planck scales.
ER=EPR can be generalized to different spacetime geometries.
Abstract
Einstein's equations of general relativity (GR) can describe the connection between events within a given hypervolume of size larger than the Planck length in terms of wormhole connections where metric fluctuations give rise to an indetermination relationship that involves the Riemann curvature tensor. At low energies (when ), these connections behave like an exchange of a virtual graviton with wavelength as if gravitation were an emergent physical property. Down to Planck scales, wormholes avoid the gravitational collapse and any superposition of events or space--times become indistinguishable. These properties of Einstein's equations can find connections with the novel picture of quantum gravity (QG) known as the ``Einstein--Rosen (ER)=Einstein--Podolski--Rosen (EPR)'' (ER = EPR) conjecture proposed by Susskind and Maldacena in Anti-de-Sitter (AdS)…
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