Mapping the Domany-Kinzel automaton to isoTNS yields a 2D quantum state with algebraic correlations whose continuous parent Hamiltonian exhibits a degenerate manifold containing an entanglement-pattern transition at the directed-percolation critical point.
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Locally stable states are equivalent to short-range correlated states and define phases invariant under locally reversible channels, with decay of nonlinear correlators and links to canonical purifications.
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Entanglement Pattern Transition of Quantum States from Directed Percolation
Mapping the Domany-Kinzel automaton to isoTNS yields a 2D quantum state with algebraic correlations whose continuous parent Hamiltonian exhibits a degenerate manifold containing an entanglement-pattern transition at the directed-percolation critical point.
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A Unified Framework for Locally Stable Phases
Locally stable states are equivalent to short-range correlated states and define phases invariant under locally reversible channels, with decay of nonlinear correlators and links to canonical purifications.