English

Beyond linear coupling in microwave optomechanics

Mesoscale and Nanoscale Physics 2020-09-30 v2 Quantum Physics

Abstract

We explore the nonlinear dynamics of a cavity optomechanical system. Our realization consisting of a drumhead nano-electro-mechanical resonator (NEMS) coupled to a microwave cavity, allows for a nearly ideal platform to study the nonlinearities arising purely due to radiation-pressure physics. Experiments are performed under a strong microwave Stokes pumping which triggers mechanical self-sustained oscillations. We analyze the results in the framework of an extended nonlinear optomechanical theory, and demonstrate that quadratic and cubic coupling terms in the opto-mechanical Hamiltonian have to be considered. Quantitative agreement with the measurements is obtained considering only genuine geometrical nonlinearities: no thermo-optical instabilities are observed, in contrast with laser-driven systems. Based on these results, we describe a method to quantify nonlinear properties of microwave optomechanical devices. Such a technique, available now in the quantum electro-mechanics toolbox, but completely generic, is mandatory for the development of new schemes where higher-order coupling terms are proposed as a new resource, like Quantum Non-Demolition measurements, or in the search for new fundamental quantum signatures, like Quantum Gravity. We also find that the motion imprints a wide comb of extremely narrow peaks in the microwave output field, which could also be exploited in specific microwave-based measurements, potentially limited only by the quantum noise of the optical and the mechanical fields for a ground-state cooled NEMS device.

Keywords

Cite

@article{arxiv.2003.03176,
  title  = {Beyond linear coupling in microwave optomechanics},
  author = {D. Cattiaux and X. Zhou and S. Kumar and I. Golokolenov and R. R. Gazizulin and A. Luck and L. Mercier de Lépinay and M. Sillanpää and A. D. Armour and A. Fefferman and E. Collin},
  journal= {arXiv preprint arXiv:2003.03176},
  year   = {2020}
}

Comments

14 pages

R2 v1 2026-06-23T14:06:27.292Z