A semiclassical framework using generalized spin-wave approximations on quantum trajectories from the master equation enables efficient simulation of non-equilibrium dynamics in open spin systems, revealing interaction-range-dependent continuous Z2 symmetry-breaking transitions for drive-axis Dissip
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The arrow of time exhibits nonanalytic behavior at the critical point of measurement-induced phase transitions, with an identified critical exponent, in an exactly solved model of random quantum circuits with non-projective measurements.
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.
Collapse-based models of gravity are shown to be nonlocal, thereby preserving the validity of the entanglement-based witness for the non-classicality of gravity.
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Arrow of Time as an indicator of Measurement-Induced Phase Transitions
The arrow of time exhibits nonanalytic behavior at the critical point of measurement-induced phase transitions, with an identified critical exponent, in an exactly solved model of random quantum circuits with non-projective measurements.