Zhang Chen

works on

levy noise 1 mckean-vaserov dynamics 1 measure attractors 1 p-laplacian lattice systems 1 stochastic differential equations 1 time-delay systems 1

From the 1 of 2 linked papers with an AI index.

collaborators

3 papers

math.PR2026

Uniform Large Deviations of Mckean-Vlasov Stochastic Fractional $(I^\pm, p)$ -Laplacian Equations Driven by Superlinear Noise on $R^{d}$

Renhai Wang, Zhang Chen, Bixiang Wang

The global-in-time well-posedness and uniform large deviation principles (LDPs) are investigated for a wide class of Mckean-Vlasov stochastic non-local fractional $(I^\pm, p)$ -Laplacia…

math.PR2026

Existence and vanishing noise limit of measure attractors for McKean-Vlasov $p$ -Laplacian lattice systems with delay driven by LÃ©vy noise

Zhang Chen, Xiaoxiao Sun, Bixiang Wang

The paper analyzes a stochastic p‑Laplacian lattice system with time delay driven by Lévy noise, establishing existence and uniqueness of measure attractors for the distribution of…

math.PR2024

Well-posedness and large deviations of fractional McKean-Vlasov stochastic reaction-diffusion equations on unbounded domains

Zhang Chen, Bixiang Wang

This paper is mainly concerned with the large deviation principle of the fractional McKean-Vlasov stochastic reaction-diffusion equation defined on R^n with polynomial drift of any…

Uniform Large Deviations of Mckean-Vlasov Stochastic Fractional (I^±,p)-Laplacian Equations Driven by Superlinear Noise on Rd

Existence and vanishing noise limit of measure attractors for McKean-Vlasov p-Laplacian lattice systems with delay driven by LÃ©vy noise

Well-posedness and large deviations of fractional McKean-Vlasov stochastic reaction-diffusion equations on unbounded domains

Uniform Large Deviations of Mckean-Vlasov Stochastic Fractional $(I^\pm, p)$ -Laplacian Equations Driven by Superlinear Noise on $R^{d}$

Existence and vanishing noise limit of measure attractors for McKean-Vlasov $p$ -Laplacian lattice systems with delay driven by LÃ©vy noise