On Emergent Geometry from Entanglement Entropy in Matrix theory
arXiv:1601.07791
Abstract
Using Matrix theory, we propose a technique on how to compute the entangle- ment entropy between a supergravity probe and modes on a spherical membrane. We demonstrate that a membrane stretched between the probe and the sphere entangles these modes and can lead to an the entanglement entropy that encodes information about local gravitational geometry seen by the probe.
36 pages, no figures; conclusion and interpretation revised. Readers are directed instead to a significantly expanded version of this computation that can be found in arXiv:1705.01128; this paper is being removed to avoid unnecessary duplication
References in corpus (7)
- Exact spectrum of the Lipkin-Meshkov-Glick model in the thermodynamic limit and finite-size corrections
- Monte Carlo studies of supersymmetric matrix quantum mechanics with sixteen supercharges at finite temperature
- Nuts and Bolts for Creating Space
- Multi-matrix models and emergent geometry
- Addendum to Fast Scramblers
- Black holes as random particles: entanglement dynamics in infinite range and matrix models
- D0 Matrix Mechanics: Topological Dynamics of Fuzzy Spaces