activity
20152026
most citedL1 scheme for solving an inverse problem subject to a fractional diffusion equation

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.NA2026

Drift-Randomized Milstein-Galerkin Finite Element Method for Semilinear Stochastic Evolution Equations

Xiao Qi, Yue Wu, Yubin Yan

Kruse and Wu [Math. Comp. 88 (2019) 2793--2825] proposed a fully discrete randomized Galerkin finite element method for semilinear stochastic evolution equations (SEEs) driven by a…

math.NA2021

Correction of high-order approximation for subdiffusion

Jiankang Shi, Minghua Chen, Yubin Yan +1

The subdiffusion equations with a Caputo fractional derivative of order arise in a wide variety of practical problems, which is describing the transport processes, in…

math.NA2020★ 1 cited

L1 scheme for solving an inverse problem subject to a fractional diffusion equation

Binjie Li, Xiaoping Xie, Yubin Yan

This paper considers the temporal discretization of an inverse problem subject to a time fractional diffusion equation. Firstly, the convergence of the L1 scheme is established wit…

math.NA2018

Numerical Approximation of Stochastic Time-Fractional Diffusion

Bangti Jin, Yubin Yan, Zhi Zhou

We develop and analyze a numerical method for stochastic time-fractional diffusion driven by additive fractionally integrated Gaussian noise. The model involves two nonlocal terms…

math.AP2015

Finite-time blow-up of a non-local stochastic parabolic problem

Nikos I. Kavallaris, Yubin Yan

The main aim of the current work is the study of the conditions under which (finite-time) blow-up of a non-local stochastic parabolic problem occurs. We first establish the existen…