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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A quantum instanton method based on quasiprobability dynamics describes stationary states and asymptotic relaxation rates for large-spin collective systems, outperforming the Wigner approach by accounting for non-Gaussian fluctuations.
Quantum jump correlations and waiting-time distributions in long-range dissipative spins display clear signatures of the paramagnetic-to-ferromagnetic transition when analyzed with tilted Lindbladian, cluster mean-field, and cumulant expansion methods.
Aligning an exceptional point with a dissipative phase transition in an extended open Dicke model amplifies critical fluctuations and modifies critical exponents through EP-induced Jordan-block dynamics.
citing papers explorer
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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 instanton approach to metastable collective spins
A quantum instanton method based on quasiprobability dynamics describes stationary states and asymptotic relaxation rates for large-spin collective systems, outperforming the Wigner approach by accounting for non-Gaussian fluctuations.
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Quantum jump correlations in long-range dissipative spin systems via cluster and cumulant expansions
Quantum jump correlations and waiting-time distributions in long-range dissipative spins display clear signatures of the paramagnetic-to-ferromagnetic transition when analyzed with tilted Lindbladian, cluster mean-field, and cumulant expansion methods.
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Enhanced dissipative criticality at an exceptional point
Aligning an exceptional point with a dissipative phase transition in an extended open Dicke model amplifies critical fluctuations and modifies critical exponents through EP-induced Jordan-block dynamics.