activity
20172024
most citedOn weak solutions of stochastic differential equations with sharp drift coefficients

5 citations · 11 across the 14 of their papers we have counts for

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Showing 2019Show all

8 papers · 1 filter

math.DS2019

Notes on spatial twisted central configurations for -body problem

Liang Ding, Juan Manuel Sánchez-Cerritos, Jinlong Wei

We study the spatial central configuration formed by two twisted regular -polygons. For any twist angle and any ratio of the masses in the two regular -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…

math.PR2019

Impact of noise on parabolic equations

Guangying Lv, Jinlong Wei

In this short paper, we focus on the blowup phenomenon of stochastic parabolic equations. We first discuss the probability of the event that the solutions keep positive. Then, the…

math.AP2019

Schauder and Sobolev Estimates of Parabolic Equations

Guangying Lv, Jinlong Wei

In this note, we use the non-homogeneous Poisson stochastic process to show how knowing Schauder and Sobolev estimates for the one-dimensional heat equation allows one to derive th…

math.DS2019

Eulerian collinear configuration for 3-body problem

Liang Ding, Juan Manuel Sánchez-Cerritos, Jinlong Wei

For 3-body problem with any given masses , there exist only Eulerian collinear central configuration and Lagrangian equilateral-triangle central configuration,…

math.PR2019

Blowup solutions for stochastic parabolic equations

G. Lv, J. Wei

In this short paper, we are concerned with the blowup phenomenon of stochastic parabolic equations. By using comparison principle and the results of deterministic parabolic equatio…