Nonreciprocal transmission in hybrid atomic ensemble-optomechanical systems
arXiv:2410.23768 · doi:10.1007/s11128-025-04774-x
Abstract
We investigate perfect optical nonreciprocal transmission in a hybrid optomechanical system that incorporates an atomic ensemble. By introducing complex coupling strengths between the atomic ensemble and a mechanical oscillator, nonreciprocity is induced through interference between distinct optical pathways. The nonreciprocal transmission is governed by the real and imaginary components of the coupling constants, along with the relative phase differences between the optomechanical couplings. Our analysis reveals that, with precise tuning of system parameters, such as coupling strengths, detuning, and phase differences, perfect nonreciprocity can be achieved. We derive the conditions necessary for optimal nonreciprocal transmission and demonstrate its dependence on the complex nature of the coupling. These findings offer valuable insights for the design of nonreciprocal optical devices, including isolators and circulators, with potential applications in quantum communication, signal processing, and photonics.
References in corpus (15)
- Cavity Optomechanics
- Non-Hermitian Physics
- Nonreciprocal Photon Transmission and Amplification via Reservoir Engineering
- Optomechanical quantum information processing with photons and phonons
- Time-reversal symmetry breaking in circuit-QED based photon lattices
- Optomechanically induced non-reciprocity in microring resonators
- Exceptional point enhances sensitivity of optomechanical mass sensors
- Cavity Quantum Optomechanics of Ultracold Atoms in an Optical Lattice: Normal-Mode Splitting
- Transmission Nonreciprocity in a Mutually Coupled Circulating Structure
- Coupled dynamics of atoms and radiation pressure driven interferometers
- Cold-Atom-Induced Control of an Optomechanical Device
- Parametrically enhancing sensor sensitivity at an exceptional point
- Imaginary couplings in non-Hermitian coupled-mode theory: Effects on exceptional points of optical resonators
- Quantum entanglement assisted via Duffing nonlinearity
- Bistability-assisted Mechanical Squeezing and Entanglement