activity
20092015
most citedMetrology with -symmetric cavities: Enhanced sensitivity near the -phase transition

445 citations · 460 across the 3 of their papers we have counts for

collaborators

6 papers

quant-ph2015★ 445 cited

Metrology with -symmetric cavities: Enhanced sensitivity near the -phase transition

Zhong-Peng Liu, Jing Zhang, Şahin Kaya Özdemir +7

We propose and analyze a new approach based on parity-time () symmetric microcavities with balanced gain and loss to enhance the performance of cavity-assisted metrol…

quant-ph2015★ 15 cited

Noise suppression of on-chip mechanical resonators by chaotic coherent feedback

Nan Yang, Jing Zhang, Hui Wang +5

We propose a method to decouple the nanomechanical resonator in optomechanical systems from the environmental noise by introducing a chaotic coherent feedback loop. We find that th…

quant-ph2013

Feedback-induced nonlinearity and superconducting on-chip quantum optics

Zhong-Peng Liu, Hui Wang, Jing Zhang +3

Quantum coherent feedback has been proven to be an efficient way to tune the dynamics of quantum optical systems and, recently, those of solid-state quantum circuits. Here, inspire…

cond-mat.mes-hall2012

Suppressing nano-scale stick-slip motion by feedback

Jing Zhang, Re-Bing Wu, Lei Miao +4

When a micro cantilever with a nano-scale tip is manipulated on a substrate with atomic-scale roughness, the periodic lateral frictional force and stochastic fluctuations may induc…

quant-ph2011

Quantum Coherent Nonlinear Feedbacks with Applications to Quantum Optics on Chip

Jing Zhang, Re-Bing Wu, Yu-xi Liu +2

In the control of classical mechanical systems, the feedback has been successfully applied to the production of the desired nonlinear dynamics. However, how much this can be done i…

quant-ph2009

Transition from weak to strong measurements by nonlinear quantum feedback control

Jing Zhang, Yu-xi Liu, Re-Bing Wu +2

We find that feedback control may induce "pseudo" nonlinear dynamics in a damped harmonic oscillator, whose centroid trajectory in the phase space behaves like a classical nonlinea…