Entanglement Transitions in 2D Random Tensor Networks
ORAL
Abstract
We numerically study the entanglement phase transition in two-dimensional random tensor networks (Vasseur et al[Phys. Rev. B 100, 134203 (2019)]). We identify the bond-dimension at which the system transitions from area law to volume law scaling and give evidence for either a critical region or phase with logarithmic entanglement entropy scaling. To conclude, we study the scaling properties near the transition using the quantum mutual information.
*This work is supported by Department of Energy grant DOE desc0020165.
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Presenters
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Ryan Levy
- University of Illinois at Urbana-Champaign