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20222024
most citedSemi-implicit energy-preserving numerical schemes for stochastic wave equation via SAV approach

5 citations · 5 across the 9 of their papers we have counts for

collaborators

9 papers

math.NA2024

Superiority of stochastic symplectic methods via the law of iterated logarithm

Chuchu Chen, Xinyu Chen, Tonghe Dang +1

The superiority of stochastic symplectic methods over non-symplectic counterparts has been verified by plenty of numerical experiments, especially in capturing the asymptotic behav…

math.NA2024

Longtime behaviors of -Euler-Maruyama method for stochastic functional differential equations

Chuchu Chen, Tonghe Dang, Jialin Hong +1

This paper investigates longtime behaviors of the -Euler-Maruyama method for the stochastic functional differential equation with superlinearly growing coefficients. We focus on…

math.NA2024

Long-time weak convergence analysis of a semi-discrete scheme for stochastic Maxwell equations

Chuchu Chen, Jialin Hong, Ge Liang

It is known from the monograph [1, Chapter 5] that the weak convergence analysis of numerical schemes for stochastic Maxwell equations is an unsolved problem. This paper aims to fi…

math.PR2024

Long-time dynamics of stochastic wave equation with dissipative damping and its full discretization: exponential ergodicity and strong law of large numbers

Meng Cai, Chuchu Chen, Jialin Hong +1

For stochastic wave equation, when the dissipative damping is a non-globally Lipschitz function of the velocity, there are few results on the long-time dynamics, in particular, the…

math.PR2023

Probabilistic limit behaviors of numerical discretizations for time-homogeneous Markov processes

Chuchu Chen, Tonghe Dang, Jialin Hong +1

In order to give quantitative estimates for approximating the ergodic limit, we investigate probabilistic limit behaviors of time-averaging estimators of numerical discretizations…

math.NA2023

Error analysis of numerical methods on graded meshes for stochastic Volterra equations

Xinjie Dai, Jialin Hong, Derui Sheng

This paper presents the error analysis of numerical methods on graded meshes for stochastic Volterra equations with weakly singular kernels. We first prove a novel regularity estim…