Neural quantum states simulate dissipative many-body emission dynamics for approximately 40 atoms in dense 1D and 2D arrays, revealing prominent subradiant behavior at late times.
Kubo, Generalized cumulant expansion method, Jour- nal of the Physical Society of Japan17, 1100 (1962)
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Experimental demonstration of higher-order photon correlations controlled by the number of quantum emitters in a waveguide QED system, scaling to three emitters.
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.
A Schwinger-Keldysh path integral formalism is developed for input-output theory, enabling computation of full output field coherence functions for nonlinear quantum systems.
Derives closed-form expressions for squeezing, second-order correlation, and joint spectral intensity between signal and idler modes in quantum frequency combs from microring resonators.
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Neural network modeling of many-body super- and sub-radiant dynamics
Neural quantum states simulate dissipative many-body emission dynamics for approximately 40 atoms in dense 1D and 2D arrays, revealing prominent subradiant behavior at late times.
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Realization of waveguide many-body quantum optics
Experimental demonstration of higher-order photon correlations controlled by the number of quantum emitters in a waveguide QED system, scaling to three emitters.
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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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Path Integral Approach to Input-Output Theory
A Schwinger-Keldysh path integral formalism is developed for input-output theory, enabling computation of full output field coherence functions for nonlinear quantum systems.
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Steady-state dynamics of quantum frequency combs in microring resonators
Derives closed-form expressions for squeezing, second-order correlation, and joint spectral intensity between signal and idler modes in quantum frequency combs from microring resonators.