supported by Beijing Natural Science Foundation(No.1222004);Yuyou Project of North University of Technology(No.207051360020XN140/007);Scientific Research Foundation of North University of Technology(No.110051360002)。
In this paper,we prove an existence and uniqueness theorem for backward doubly stochastic differential equations under a new kind of stochastic non-Lipschitz condition which involves stochastic and timedependent condi...
Supported by National Research Foundation(NRF)of South Africa Incentive Funding for Rated Researchers(Grant No.119903)。
In this paper,we study the concept of split monotone variational inclusion problem with multiple output sets.We propose a new relaxed inertial iterative method with self-adaptive step sizes for approximating the solut...
supported by the National Natural Science Foundation of China(Grant Nos.11901565,12071261,11831010,11871068);by the Science Challenge Project(No.TZ2018001);by National Key R&D Plan of China(Grant No.2018YFA0703900).
In this paper,we study the strong convergence of a jump-adapted implicit Milstein method for a class of jump-diffusion stochastic differential equations with non-globally Lipschitz drift coefficients.Compared with the...
In this work,we study a predator-prey model of Gause type,in which the prey growth rate is subject to an Allee effect and the action of the predator over the prey is determined by a generalized hyperbolic-type functio...
This paper deals with a class of inertial gradient projection methods for solving a vari-ational inequality problem involving pseudomonotone and non-Lipschitz mappings in Hilbert spaces.The proposed algorithm incorpor...
This work was supported by Fundamental Research Funds for the Central University[grant number 2019XD-A11];(NationalNatural Science Foundation of China)NSFC[grant number 11871010].
In this article,we obtain a central limit theorem and prove a moderate deviation principle for stochastic reaction-diffusion systems with multiplicative noise and non-Lipschitz reaction term.
Supported by NSFC (Nos.11771063,12171062);Natural Science Foundation of Chongqing(No.cstc2020jcyj-msxmX0455);Science and Technology Project of Chongqing Education Committee (No.KJZD-K201900504)。
the EPSRC Centre for Doctoral Training in Mathematics of Random Systems:Analysis,Modelling,and Simulation(Grant No.EP/S023925/1).
This paper is dedicated to solving high-dimensional coupled FBSDEs with non- Lipschitz diffusion coefficients numerically. Under mild conditions, we provided a posterior estimate of the numerical solution that holds f...
This work provides analytical results towards applications in the field of invasive-invaded systems modeled with nonlinear diffusion and with advection.The results focus on showing regularity,existence and uniqueness ...
supported by the the Natural Science Foundation of China(No.61862004)。
This paper presents a smoothing neural network to solve a class of non-Lipschitz optimization problem with linear inequality constraints.The proposed neural network is modelled with a differential inclusion equation,w...