aiqbench analysis
The paper develops a quantum field theory for light in nonlinear, dispersive, absorbing materials, showing that nonlinear absorption produces non-Gaussian quantum noise. It is foundational quantum optics rather than an applied device or system, so its relevance is to modelling quantum light sources and photonic components. Readers building quantum photonic hardware should watch whether the theory yields testable predictions for noise in nonlinear crystals.
Nonlinear quantum noise polarization in macroscopic nonlinear QED
arXiv:2610.31406v1 Announce Type: new Abstract: We construct a quantum theory of light in nonlinearly responding materials with dispersion and absorption and, in particular, show the emergence of non-Gaussian noise associated with nonlinear absorption processes. Our theory is based on a path-integral formulation of the microscopic Huttner-Barnett model including cubic matter self-interaction required for $\chi^{(2)}$ nonlinear processes. We show that the noise polarization emerges naturally from a decoupling of the stochastic weights of the bath response which, in case of cubic self-interactions, leads to a decoupling via Airy functions. As the theory is, by construction, consistent with the nonlinear fluctuation-dissipation theorem, it constitutes a viable quantum theory of light in nonlinear media.
Abstract:We construct a quantum theory of light in nonlinearly responding materials with dispersion and absorption and, in particular, show the emergence of non-Gaussian noise associated with nonlinear absorption processes. Our theory is based on a path-integral formulation of the microscopic Huttner-Barnett model including cubic matter self-interaction required for $\chi^{(2)}$ nonlinear processes. We show that the noise polarization emerges naturally from a decoupling of the stochastic weights of the bath response which, in case of cubic self-interactions, leads to a decoupling via Airy functions. As the theory is, by construction, consistent with the nonlinear fluctuation-dissipation theorem, it constitutes a viable quantum theory of light in nonlinear media.
arXiv:2610.31406 [quant-ph]
(or arXiv:2610.31406v1 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2610.31406 Focus to learn more arXiv-issued DOI via DataCite (pending registration)
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Full text under the publisher's open licence · 197 words
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