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20192026
most citedStrong convergence of propagation of chaos for McKean-Vlasov SDEs with singular interactions

6 citations · 26 across the 25 of their papers we have counts for

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math.AP2026

Harnack estimates for nondivergence kinetic equations

Zimo Hao, Xicheng Zhang

We establish a weak Harnack inequality for nonnegative strong supersolutions and a Harnack inequality for nonnegative strong solutions of the nondivergence-form kinetic equation \[…

math.PR2026

Well-Posedness for SDEs with Logarithmical Critical Distributional Drifts

Zikai Chen, Zimo Hao, Xicheng Zhang

We study the stochastic differential equation on , where is a time-dependent, divergence-free distributional drift of critical…

math.PR2026

Quantitative Propagation of Chaos and Fluctuations for Kinetic McKean--Vlasov SDEs with Singular Interaction Kernels

Zimo Hao, Xicheng Zhang, Xianliang Zhao

We prove a quantitative propagation of chaos estimate and a central limit theorem for the particle system associated with a class of degenerate kinetic McKean--Vlasov SDEs with ext…

math.AP2026

Kinetic Fokker-Planck Equations with Nonlinear Diffusion

Zimo Hao, Zhengyan Wu, Xicheng Zhang

We study existence, regularity, and uniqueness for the nonlinear kinetic Fokker--Planck equation on $\mathbb R^{2d…

math.PR2026

Euler--Maruyama scheme for -stable SDE with distributional drift

Zimo Hao, Mingyan Wu

In this paper, we consider a class of stochastic differential equations driven by symmetric non-degenerate -stable processes (including cylindrical ones) with . We f…

math.PR2026

Weak approximation of kinetic SDEs: closing the criticality gap

Zimo Hao, Khoa Lê, Chengcheng Ling

We study the weak convergence of a generic tamed Euler-Maruyama scheme for kinetic stochastic differential equations (SDEs) with integrable drifts. We show that the marginal densit…