Operators evolving under the adjoint Liouvillian in open quantum systems can exhibit a genuine Mpemba effect, with general conditions derived and validated across three setups.
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Transitions as primary objects give diagrammatic multiphoton effective Hamiltonians and a photon-number-independent intrinsic Rabi frequency that unifies resonant and dispersive Jaynes-Cummings regimes.
Berry-phase-induced chiral work difference survives decoherence, evolving from an interferometric Aharonov-Bohm-like effect in unitary systems to a fringe-free signal in dissipative regimes.
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
An exactly solvable model of a quantum chain coupled to a cavity photon via dipole interaction yields a closed-form reduced density matrix that reveals logarithmic light-matter and spatial entanglement scaling with system size at strong coupling, arising from photon resolution of collective dipole P
Fractional winding numbers in open quantum systems recover integer quantization over multiple momentum periods.
In the monitored symmetric exclusion process, the local Markovianization timescale tracks the global-charge learnability timescale and diverges in the charge-fuzzy phase.
A transition-operator diagrammatic perturbation theory yields effective higher-order Hamiltonians by adiabatic elimination of off-resonant light-matter transitions in cavity and waveguide QED.
Quantum Koopman Algorithms define an observable-space quantum framework for simulating linear quantum and nonlinear classical dynamics with polylog gate costs in some cases.
A protocol with two generalized measurements prepares versatile probe states from thermal qubits to enhance quantum Fisher information for decay rate and temperature estimation in amplitude damping channels, deriving an analytical link to thermodynamic susceptibilities and Hamiltonian variance valid
Phase reference of a squeezed reservoir explicitly controls the magnitude, structure, and thermal robustness of steady-state entanglement in Gaussian open quantum systems.
In a minimal model of partially pumped atomic ensembles, collective dissipation induces interference that allows tuning linewidth from size-independent to extensive and photon statistics from antibunched to bunched via phase and pump rate.
Transient precision enhancement in Markovian quantum thermometry requires an initially cold probe and this requirement survives some memory effects but is eliminated by strong non-Markovian collisional dynamics.
A second-order perturbative framework decomposes coherence terms in the quantum first law into coherent heat and work, linking them to Fermi's golden rule transition rates.
The Lindblad master equation decomposes into free evolution plus generalized charge exchange plus dephasing, unifying strong-coupling, particle-exchange, and non-Abelian effects under one physical structure.
Quantum discord remains finite and resilient in the nonequilibrium steady state of tunnel-coupled quantum dots.
Derives a quantum master equation for coherent energy transfer among vibrational modes in shocked energetic materials using mean-field elimination of the phonon bath.
A quantum channel A is physically harder to implement than channel B if A's output statistics allow unique identification of the input state from B's output via some measurement, which is equivalent to obtaining A from B by post-composition with an HPTP map.
citing papers explorer
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Quantum Mpemba effect for operators in open systems
Operators evolving under the adjoint Liouvillian in open quantum systems can exhibit a genuine Mpemba effect, with general conditions derived and validated across three setups.
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Transitions as the Native Objects of Dispersive Light-Matter Dynamics
Transitions as primary objects give diagrammatic multiphoton effective Hamiltonians and a photon-number-independent intrinsic Rabi frequency that unifies resonant and dispersive Jaynes-Cummings regimes.
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Berry-Phase-Induced Chirality in Thermodynamics
Berry-phase-induced chiral work difference survives decoherence, evolving from an interferometric Aharonov-Bohm-like effect in unitary systems to a fringe-free signal in dissipative regimes.
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Generalized stochastic spin-wave theory for open quantum spin systems
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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Logarithmic Entanglement and Emergent Dipole Symmetry from a Strongly Coupled Light-Matter Quantum Circuit
An exactly solvable model of a quantum chain coupled to a cavity photon via dipole interaction yields a closed-form reduced density matrix that reveals logarithmic light-matter and spatial entanglement scaling with system size at strong coupling, arising from photon resolution of collective dipole P
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Fractional topology and multi-period re-quantization in open quantum systems
Fractional winding numbers in open quantum systems recover integer quantization over multiple momentum periods.
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Local Markov Order and Global Inference in Many-Body Dynamics
In the monitored symmetric exclusion process, the local Markovianization timescale tracks the global-charge learnability timescale and diverges in the charge-fuzzy phase.
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Effective Hamiltonians in Cavity and Waveguide QED from Transition-Operator Diagrammatic Perturbation Theory
A transition-operator diagrammatic perturbation theory yields effective higher-order Hamiltonians by adiabatic elimination of off-resonant light-matter transitions in cavity and waveguide QED.
-
Quantum Koopman Algorithms
Quantum Koopman Algorithms define an observable-space quantum framework for simulating linear quantum and nonlinear classical dynamics with polylog gate costs in some cases.
-
Versatile probe state preparation via generalized measurements for quantum sensing and thermometry
A protocol with two generalized measurements prepares versatile probe states from thermal qubits to enhance quantum Fisher information for decay rate and temperature estimation in amplitude damping channels, deriving an analytical link to thermodynamic susceptibilities and Hamiltonian variance valid
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Phase-Reference Control of Steady-State Entanglement in Open Quantum Systems
Phase reference of a squeezed reservoir explicitly controls the magnitude, structure, and thermal robustness of steady-state entanglement in Gaussian open quantum systems.
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One knob to tune them all: Phase-controlled photon statistics and linewidth in partially pumped atomic ensembles
In a minimal model of partially pumped atomic ensembles, collective dissipation induces interference that allows tuning linewidth from size-independent to extensive and photon statistics from antibunched to bunched via phase and pump rate.
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Precision Enhancement in Transient Quantum Thermometry:Cold-Probe Bias and Its Removal
Transient precision enhancement in Markovian quantum thermometry requires an initially cold probe and this requirement survives some memory effects but is eliminated by strong non-Markovian collisional dynamics.
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Perturbative approach to the first law of quantum thermodynamics
A second-order perturbative framework decomposes coherence terms in the quantum first law into coherent heat and work, linking them to Fermi's golden rule transition rates.
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Revealing the physical structure of the general quantum master equation
The Lindblad master equation decomposes into free evolution plus generalized charge exchange plus dephasing, unifying strong-coupling, particle-exchange, and non-Abelian effects under one physical structure.
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Robustness of Quantum Discord in Nonequilibrium Electronic Transport through Tunnel-Coupled Quantum Dots
Quantum discord remains finite and resilient in the nonequilibrium steady state of tunnel-coupled quantum dots.
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Quantum master equation approach for the multiphonon up-pumping model
Derives a quantum master equation for coherent energy transfer among vibrational modes in shocked energetic materials using mean-field elimination of the phonon bath.
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Comparing quantum channels using Hermitian-preserving trace-preserving linear maps: A physically meaningful approach
A quantum channel A is physically harder to implement than channel B if A's output statistics allow unique identification of the input state from B's output via some measurement, which is equivalent to obtaining A from B by post-composition with an HPTP map.