Abstract

Optomechanical Brillouin nonlinearities---arising from the coupling between traveling photons and phonons---have become the basis for a range of powerful optical signal processing and sensing technologies. The dynamics of such interactions are largely set and limited by the host material's elastic, optical, and photoelastic properties, which are generally considered intrinsic and static. Here we propose and theoretically show that it is feasible to dynamically reconfigure the Brillouin nonlinear susceptibility in transparent semiconductors through acoustoelectric phonon-electron coupling. Acoustoelectric interactions permit a wide range of tunability of the phonon dissipation rate and velocity, perhaps the most influential parameters in the effective optomechanical cooperativity and Brillouin nonlinear susceptibility. We develop a Hamiltonian-based analysis that yields self-consistent dynamical equations and noise coupling, allowing us to explore the physics of such acoustoelectrically enhanced Brillouin (AEB) interactions and show that they give rise to a significant enhancement of the performance of Brillouin-based photonic technologies. Moreover, we show that these AEB effects can drive systems into regimes of fully coherent scattering that resemble the dynamics of optical parametric processes, significantly different than the incoherent traditional Brillouin limit. We propose and computationally explore a particular semiconductor heterostructure in which the acoustoelectric interaction arises from a piezoelectric phonon-electron coupling. We find that this system provides the necessary piezoelectric and carrier response (${k}^{2}\ensuremath{\approx}6\mathrm{%}$), favorable semiconductor materials properties, and large optomechanical confinement and coupling [$|{g}_{0}|\ensuremath{\approx}8000$ (rad/s)$\sqrt{\mathrm{m}}$] sufficient to demonstrate acoustoelectrically enhanced optomechanical interactions.

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