
This work is meant as a review summary of a series of recent results concerning the derivation of a holographic entanglement entropy formula for generic open spin network states in the group field theory (GFT) approach to quantum gravity. The statistical group-field computation of the Rényi entropy for a bipartite network state for a simple interacting GFT is reviewed, within a recently proposed dictionary between group field theories and random tensor networks, and with an emphasis on the problem of a consistent characterisation of the entanglement entropy in the GFT second quantisation formalism.
random tensor networks, Quantum gravity, Elementary particle physics, quantum many-body physics, QC793-793.5, Group field theory; Holographic entanglement; Quantum geometry; Quantum gravity; Quantum many-body physics; Random tensor networks, holographic entanglement, group field theory, quantum gravity, quantum geometry, Quantum geometry, Random tensor networks, Group field theory, Holographic entanglement, Quantum many-body physics
random tensor networks, Quantum gravity, Elementary particle physics, quantum many-body physics, QC793-793.5, Group field theory; Holographic entanglement; Quantum geometry; Quantum gravity; Quantum many-body physics; Random tensor networks, holographic entanglement, group field theory, quantum gravity, quantum geometry, Quantum geometry, Random tensor networks, Group field theory, Holographic entanglement, Quantum many-body physics
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