A symbolic quantum-trajectory construction produces closed-form exponential sums for populations and observables in multichannel Dicke superradiance, including first-order phase transition resemblance for two channels and scaling laws for balanced multi-channel cases.
A mean field for the stopping time is defined by setting the stochastic stopping process to a numberτ ⋆ which satisfies the conditione Γ1τ ⋆ +e Γ2τ ⋆ =N+ 2
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Symbolic Quantum-Trajectory Method for Multichannel Dicke Superradiance
A symbolic quantum-trajectory construction produces closed-form exponential sums for populations and observables in multichannel Dicke superradiance, including first-order phase transition resemblance for two channels and scaling laws for balanced multi-channel cases.