Jinlong Wei

activity

20142024

most citedOn weak solutions of stochastic differential equations with sharp drift coefficients

5 citations · 20 across the 30 of their papers we have counts for

collaborators

30 papers

math.PR2024

A new maximal regularity for parabolic equations and an application

Jinlong Wei, Wei Wang, Guangying Lv +1

We introduce the Lebesgue--Hölder--Dini and Lebesgue--Hölder spaces $L^{p} (R; C_{ϑ, ς}^{α, ρ} (R^{n}))$ ( $ϑ \in {l, b}, ς \in {d, s, c, w}$ ,…

math.PR2021

Stochastic transport equation with bounded and Dini continuous drift

Jinlong Wei, Guangying Lv, Wei Wang

The results established by Flandoli, Gubinelli and Priola ({\it Invent. Math.} {\bf 180} (2010) 1--53) for stochastic transport equation with bounded and Hölder continuous drift ar…

math.DS2020

The central configuration of the planar ( $N$ +1)-body problem with a regular $N$ -polygon

Liang Ding, Jinlong Wei, Shiqing Zhang

For planar ( $N$ +1)-body ( $N$ \, $\geq$ 2) problem with a regular $N$ -polygon, under the assumption that the ( $N$ +1)-th body locates at the geometric center of the regular $N$ -polygon…

math.PR2020

Noise and Stability in Reaction-diffusion Equations

Guangying Lv, Jinlong Wei, Guang-an Zou

We study the stability of reaction-diffusion equations in presence of noise. The relationship of stability of solutions between the stochastic ordinary different equations and the…

math.DS2019

Notes on spatial twisted central configurations for $2 N$ -body problem

Liang Ding, Juan Manuel Sánchez-Cerritos, Jinlong Wei

We study the spatial central configuration formed by two twisted regular $N$ -polygons. For any twist angle $θ$ and any ratio of the masses $b$ in the two regular $N$ -polygons, we p…

math.PR2019

A Kolmogorov type theorem for stochastic fields

Jinlong Wei, Guangying Lv

We generalize the Kolmogorov continuity theorem and prove the continuity of a class of stochastic fields with the parameter. As an application, we derive the continuity of solution…