activity
19942026
most citedUniversality Class of Two-Offspring Branching Annihilating Random Walks

66 citations · 123 across the 9 of their papers we have counts for

collaborators

9 papers

math-ph2026

When Certainty Emerges from Stochasticity: Hidden Attractor of Deterministic Motion

D. Y. Zhong

Macroscopic deterministic motion is traditionally interpreted as a result of statistical averaging. In this paper, we show that it is a strict geometric attractor of the contact fl…

physics.flu-dyn2022

Kinetic Equation for Stochastic Vector Bundles

De-yu Zhong, Guang-qian Wang

The kinetic equation is crucial for understanding the statistical properties of stochastic processes, yet current equations, such as the classical Fokker-Planck, are limited to loc…

cond-mat.stat-mech2019★ 9 cited

A Kinetic Equation for Particle Transport in Turbulent Flows

De-yu Zhong, Guang-qian Wang, Tie-jian Li +2

One key issue in the probability density function (PDF) approach for disperse two-phase turbulent flows is to close the diffusion term in the phase space. This study aimed to deriv…

cond-mat.stat-mech2018

Path-averaged Kinetic Equation for Stochastic Systems

De-yu Zhong, Guang-qian Wang, Tie-jian Li +3

For a stochastic system, its evolution from one state to another can have a large number of possible paths. Non-uniformity in the field of system variables leads the local dynamics…

cond-mat.stat-mech2003★ 5 cited

Mean-field solution of the parity-conserving kinetic phase transition in one dimension

Dexin Zhong, Daniel ben-Avraham, Miguel A. Munoz

A two-offspring branching annihilating random walk model, with finite reaction rates, is studied in one-dimension. The model exhibits a transition from an active to an absorbing ph…

cond-mat.soft2003★ 9 cited

Large-Scale Simulations of Diffusion-Limited n-Species Annihilation

Dexin Zhong, Roan Dawkins, Daniel ben-Avraham

We present results from computer simulations for diffusion-limited -species annihilation, , on the line, for lattices of up to si…