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20212024
most citedEnergy-preserving fully-discrete schemes for nonlinear stochastic wave equations with multiplicative noise

19 citations · 27 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2024

Novel semi-explicit symplectic schemes for nonseparable stochastic Hamiltonian systems

Jialin Hong, Baohui Hou, Liying Sun

In this manuscript, we propose efficient stochastic semi-explicit symplectic schemes tailored for nonseparable stochastic Hamiltonian systems (SHSs). These semi-explicit symplectic…

math.NA2023

Novel structure-preserving schemes for stochastic Klein--Gordon--Schrödinger equations with additive noise

Jialin Hong, Baohui Hou, Liying Sun +1

Stochastic Klein--Gordon--Schrödinger (KGS) equations are important mathematical models and describe the interaction between scalar nucleons and neutral scalar mesons in the stocha…

math.NA2023

Novel structure-preserving schemes for stochastic Klein--Gordon--Schrödinger equations with additive noise

Jialin Hong, Baohui Hou, Liying Sun +1

Stochastic Klein--Gordon--Schrödinger (KGS) equations are important mathematical models and describe the interaction between scalar nucleons and neutral scalar mesons in the stocha…

math.NA2022★ 8 cited

Three kinds of novel multi-symplectic methods for stochastic Hamiltonian partial differential equations

Jialin Hong, Baohui Hou, Qiang Li +1

Stochastic Hamiltonian partial differential equations, which possess the multi-symplectic conservation law, are an important and fairly large class of systems. The multi-symplectic…

math.NA2021★ 19 cited

Energy-preserving fully-discrete schemes for nonlinear stochastic wave equations with multiplicative noise

Jialin Hong, Baohui Hou, Liying Sun

In this paper, we focus on constructing numerical schemes preserving the averaged energy evolution law for nonlinear stochastic wave equations driven by multiplicative noise. We fi…