In the thermodynamic limit the quantum and classical full-counting statistics of charge coincide exactly with no finite-time corrections, while the averaged von Neumann entanglement entropy admits a fully explicit expression obtained from the Jacobi-process dynamics of correlation-matrix eigenvalues
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Extensive charge monitoring in free fermion systems creates discontinuities in hydrodynamic profiles and suppresses transport in the Zeno limit by treating the non-local Lindbladian as localized impurities within a GHD description.
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Domain-wall melting in all-to-all QSSEP from random-matrix theory
In the thermodynamic limit the quantum and classical full-counting statistics of charge coincide exactly with no finite-time corrections, while the averaged von Neumann entanglement entropy admits a fully explicit expression obtained from the Jacobi-process dynamics of correlation-matrix eigenvalues
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Generalized hydrodynamics of free fermions under extensive-charge monitoring
Extensive charge monitoring in free fermion systems creates discontinuities in hydrodynamic profiles and suppresses transport in the Zeno limit by treating the non-local Lindbladian as localized impurities within a GHD description.