6 papers
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…
Quantitative propagation of chaos in total variation for unregularized Vlasov-Riesz-Fokker-Planck systems
Ning Jiang, Juntao Wu
We prove quantitative propagation of chaos in total variation for the unregularized repulsive Vlasov--Riesz--Fokker--Planck system on and , . Fo…
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…
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 $…
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…
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…