activity
20162019
most citedExpected Exit Time for Time-Periodic Stochastic Differential Equations and Applications to Stochastic Resonance

8 citations · 18 across the 5 of their papers we have counts for

collaborators

5 papers

math.PR2019★ 8 cited

Expected Exit Time for Time-Periodic Stochastic Differential Equations and Applications to Stochastic Resonance

Chunrong Feng, Huaizhong Zhao, Johnny Zhong

In this paper, we derive a parabolic partial differential equation for the expected exit time of non-autonomous time-periodic non-degenerate stochastic differential equations. This…

math.PR2019

Existence of Geometric Ergodic Periodic Measures of Stochastic Differential Equations

Chunrong Feng, Huaizhong Zhao, Johnny Zhong

Periodic measures are the time-periodic counterpart to invariant measures for dynamical systems and can be used to characterise the long-term periodic behaviour of stochastic syste…

cond-mat.stat-mech2018★ 3 cited

Pechukas-Yukawa formalism for Landau-Zener transitions in the presence of external noise

Mumnuna A. Qureshi, Johnny Zhong, Peter Mason +2

Quantum systems are prone to decoherence due to both intrinsic interactions as well as random fluctuations from the environment. Using the Pechukas-Yukawa formalism, we investigate…

cond-mat.stat-mech2017★ 3 cited

Pechukas-Yukawa approach to the evolution of the quantum state of a parametrically perturbed system

Mumnuna A Qureshi, Johnny Zhong, Zihad Qureshi +3

We consider the evolution of a quantum state of a Hamiltonian which is parametrically perturbed via a term proportional to the adiabatic parameter λ(t). Starting with the Pechukas-…

cond-mat.stat-mech2016★ 4 cited

BBGKY chain and kinetic equations for the level dynamics in an externally perturbed quantum system

Mumnuna A. Qureshi, Johnny Zhong, Joseph J. Betouras +1

Theoretical description and simulation of large quantum coherent systems out of equilibrium remains a daunting task. Here we are developing a new approach to it based on the Pechuk…