For a harmonic oscillator driven by classical noise, the first-passage-time distribution to an energy threshold under projective measurements is exactly a sum of exponentials with Laguerre-root rates, converging to the classical result only at high thresholds.
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Quantum-classical crossover in noisy monitored oscillators
For a harmonic oscillator driven by classical noise, the first-passage-time distribution to an energy threshold under projective measurements is exactly a sum of exponentials with Laguerre-root rates, converging to the classical result only at high thresholds.