Tensor Network Models of Multiboundary Wormholes
arXiv:1702.05984 · doi:10.1088/1361-6382/aa6b0f
Abstract
We study the entanglement structure of states dual to multiboundary wormhole geometries using tensor network models. Perfect and random tensor networks tiling the hyperbolic plane have been shown to provide good models of the entanglement structure in holography. We extend this by quotienting the plane by discrete isometries to obtain models of the multiboundary states. We show that there are networks where the entanglement structure is purely bipartite, extending results obtained in the large temperature limit. We analyse the entanglement structure in a range of examples.
25 pages, 17 figures
Cited by in corpus (14)
- Beyond Toy Models: Distilling Tensor Networks in Full AdS/CFT
- Entanglement Wedge Cross Sections Require Tripartite Entanglement
- Entanglement Entropy and the Colored Jones Polynomial
- Tensor network and (-adic) AdS/CFT
- Topological shadows and complexity of islands in multiboundary wormholes
- Binding Complexity and Multiparty Entanglement
- Quantum Information Scrambling: From Holography to Quantum Simulators
- Toward random tensor networks and holographic codes in CFT
- Complexity growth of rotating black holes with a probe string
- Qubit Construction in 6D SCFTs
- Circuit Complexity in Topological Quantum Field Theory
- Dynamics for holographic codes
- Discrete Gravity on Random Tensor Network and Holographic Rényi Entropy
- Holographic networks for (1+1)-dimensional de Sitter spacetime