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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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.
High-order squeezed states can deliver better metrological precision than squeezed vacuum at equal occupations, with the advantage depending on the state family and sensitive to dephasing noise.
citing papers explorer
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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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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.
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Quantum metrological advantage of high-order squeezed states
High-order squeezed states can deliver better metrological precision than squeezed vacuum at equal occupations, with the advantage depending on the state family and sensitive to dephasing noise.