A permutation-symmetric stochastic unraveling reduces computational cost for N two-level emitters from O(N^5) to O(N) and enables large-N simulations for d-level systems with scaling O(N^{d(d-1)/2}).
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Real-time renormalization group on quantum operations produces chaotic flows in coherent-dominant regimes, and the measurement-induced PT transition belongs to the 1D Yang-Lee edge singularity universality class.
Monitored free fermions are mapped to a nonlinear sigma model whose finite-time evolution and quasi-1D long-time scaling are used to locate the measurement-induced transition and extract the correlation-length exponent in two dimensions.
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Permutation-symmetric quantum trajectories
A permutation-symmetric stochastic unraveling reduces computational cost for N two-level emitters from O(N^5) to O(N) and enables large-N simulations for d-level systems with scaling O(N^{d(d-1)/2}).
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Renormalization of Quantum Operations: Parity-Time Transition and Chaotic Flows
Real-time renormalization group on quantum operations produces chaotic flows in coherent-dominant regimes, and the measurement-induced PT transition belongs to the 1D Yang-Lee edge singularity universality class.
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Quantum dynamics of monitored free fermions: Evolution of quantum correlations and scaling at measurement-induced phase transition
Monitored free fermions are mapped to a nonlinear sigma model whose finite-time evolution and quasi-1D long-time scaling are used to locate the measurement-induced transition and extract the correlation-length exponent in two dimensions.