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J

Jinlong Wei

Researcher at Zhongnan University of Economics and Law

Publications -  46
Citations -  118

Jinlong Wei is an academic researcher from Zhongnan University of Economics and Law. The author has contributed to research in topics: Parabolic partial differential equation & Uniqueness. The author has an hindex of 4, co-authored 46 publications receiving 80 citations.

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BMO and Morrey-Campanato estimates for stochastic convolutions and Schauder estimates for stochastic parabolic equations

TL;DR: In this article, the authors derived the BMO estimates and Morrey-Campanato estimates, respectively, for stochastic singular integral operators arising from the equations concerned, by utilizing the embedding theory between the Campanato space and the Holder space, and established the controllability of the norm of the space C θ, θ / 2 ( D ¯ ), where θ ≥ 0, D ¯ = [ 0, T ] × G ¯.
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Well-posedness for the fractional Fokker-Planck equations

TL;DR: In this article, the existence and uniqueness of weak Lp-solutions under the assumption that the coefficients are only in Sobolev spaces is established. And the non-negative weak lp-Solutions and renormalized solutions are derived.
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Averaging principle for stochastic differential equations under a weak condition.

TL;DR: In this paper, the authors established the averaging principle for stochastic differential equations under a general averaging condition, which is weaker than the traditional case, and established an effective approximation for the solution of stochastically differential equations in mean square.
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On weak solutions of stochastic differential equations with sharp drift coefficients

TL;DR: In this paper, the existence and uniqueness of weak solutions for a class of SDEs were proved for the drift coefficients in critical Lebesgue space, and the strong Feller property of the semi-group and existence of density associated with the above SDE was obtained.
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The second-order parabolic PDEs with singular coefficients and applications

TL;DR: In this article, the Lipschitz and W2 estimates for second-order parabolic PDE ∂tu(t,x) = 12Δu( t,x)+f(t,x) on Rd with zero initial data and f satisfying a Ladyzhenskaya-Prod...