collaborators

9 papers

math.PR2026

Enhanced Dissipation by Transport Noise for Stochastic -Laplace Equations

Jiangwei Zhang, Juntao Wu, Shang Wu

We are concerned with dissipation enhancement by divergence-free transport noise for stochastic \(p(x)\)-Laplace equations on \(\mathbb T^d\), \(d\ge2\). Spatially variable growth…

math.PR2026

Pullback Measure Attractors, Zero-Noise Limits, and Moderate Deviations for 2D Stochastic Primitive Equations with Multiplicative Lévy Noise

Jiangwei Zhang, Boling Guo, Juntao Wu

We study the long-term distributional dynamics and small-noise asymptotics of two-dimensional nonautonomous stochastic primitive equations driven by Gaussian and multiplicative Lév…

math.AP2026

Commutator Estimates Uniform in the Screening Parameter and Mean-Field Limits for Yukawa Interactions

Ning Jiang, Zhengyang Qiao, Juntao Wu +1

We study quantitative mean-field limits for classical particles with Yukawa (screened Coulomb) interactions in every fixed dimension , uniformly as the screening parameter $…

math.AP2026

Quantitative mean-field limits for repulsive Coulomb flows at bounded density and Riesz weak--strong stability

Ning Jiang, Zhengyang Qiao, Juntao Wu +1

We establish quantitative mean-field convergence and propagation of chaos for repulsive Coulomb gradient flows at the bounded-density regularity of the limiting equation. The argum…

math.PR2026

Long-time dynamics of stochastic 2D hydrodynamic-type evolution equations driven by multiplicative Lévy noise

Jiangwei Zhang

This paper investigates the long-time dynamics of solutions for an abstract nonlinear stochastic hydrodynamic-type equation driven by multiplicative Lévy noise. The framework encom…

math.PR2026

Well-posedness, mean attractors and invariant measures of stochastic discrete long-wave-short-wave resonance equations driven by locally Lipschitz nonlinear noise

Xia Pan, Jianhua Huang, Juntao Wu +1

This paper is devoted to investigating the random dynamics of stochastic discrete long-wave-short-wave resonance equations, which are characterized by the following features: …

math.DS2025

Uniform measure attractors of the distribution-dependent 2D stochastic Navier-Stokes equations driven by nonlinear noise

Jiangwei Zhang, Juntao Wu

In this paper, we investigate the uniform measure attractors of the distribution-dependent nonautonomous 2D stochastic Navier-Stokes equations driven by nonlinear noise and subject…

math.PR2025

Ergodicity for the fractional Magneto-Hydrodynamic equations driven by a degenerate pure jump noise

Xue Wang, Jiangwei Zhang, Jianhua Huang

This paper is concerned with the ergodicity for stochastic 2D fractional magneto-hydrodynamic equations on the two-dimensional torus driven by a highly degenerate pure jump Lévy no…

math.PR2025

Ergodicity for stochastic 2D Boussinesq equations with a highly degenerate pure jump Levy noise

Jianhua Huang, Xuhui Peng, Xue Wang +1

This study aims to analyze the ergodicity for stochastic 2D Boussinesq equations and explore the impact of a highly degenerate pure jump Lévy noise acting only in the temperature e…