A permutation-symmetric stochastic unraveling reduces computational cost for N two-level emitters from O(N^5) to O(N) and enables large-N simulations for d-level systems with scaling O(N^{d(d-1)/2}).
Barberena, Generalized holstein-primakoff mapping and 1/nexpansion of collective spin systems undergo- ing single particle dissipation (2025), arXiv:2508.05751 [quant-ph]
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Classical optics approximations are exact for N to infinity all-to-all coupled permutationally symmetric molecular aggregates, with 1/N corrections from Raman-like single-monomer transitions.
Emitter-emitter interactions allow individual nonlinear susceptibilities to appear as vibrational sidebands in the linear spectra of quantum emitter arrays and heterodimers.
citing papers explorer
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Permutation-symmetric quantum trajectories
A permutation-symmetric stochastic unraveling reduces computational cost for N two-level emitters from O(N^5) to O(N) and enables large-N simulations for d-level systems with scaling O(N^{d(d-1)/2}).
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Permutationally symmetric molecular aggregates
Classical optics approximations are exact for N to infinity all-to-all coupled permutationally symmetric molecular aggregates, with 1/N corrections from Raman-like single-monomer transitions.
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Hidden optical nonlinearities in linear spectra of quantum emitter arrays
Emitter-emitter interactions allow individual nonlinear susceptibilities to appear as vibrational sidebands in the linear spectra of quantum emitter arrays and heterodimers.