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20192023
most citedSharp pointwise-in-time error estimate of L1 scheme for nonlinear subdiffusion equations

4 citations · 8 across the 8 of their papers we have counts for

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math.NA20231 cited

-robust error estimates of general non-uniform time-step numerical schemes for reaction-subdiffusion problems

Jiwei Zhang, Zhimin Zhang, Chengchao Zhao

Numerous error estimates have been carried out on various numerical schemes for subdiffusion equations. Unfortunately most error bounds suffer from a factor or ,…

math.NA2023

Fully Conservative Difference Schemes for the Rotation-Two-Component Camassa-Holm System with Smooth/Nonsmooth Initial Data

Tong Yan, Jiwei Zhang, Qifeng Zhang

The rotation-two-component Camassa--Holm system, which possesses strongly nonlinear coupled terms and high-order differential terms, tends to have continuous nonsmooth solitary wav…

math.NA2022

Stability and convergence analysis of high-order numerical schemes with DtN-type absorbing boundary conditions for nonlocal wave equations

Jihong Wang, Jerry Zhijian Yang, Jiwei Zhang

The stability and convergence analysis of high-order numerical approximations for the one- and two-dimensional nonlocal wave equations on unbounded spatial domains are considered.…

math.NA20221 cited

A unconditionally energy dissipative, adaptive IMEX BDF2 scheme and its error estimates for Cahn-Hilliard equation on generalized SAV approach

Yifan Wei, Jiwei Zhang, Chengchao Zhao +1

An adaptive implicit-explicit (IMEX) BDF2 scheme is investigated on generalized SAV approach for the Cahn-Hilliard equation by combining with Fourier spectral method in space. It i…

math.NA2022

On perfectly matched layers of nonlocal wave equations in unbounded multi-scale media

Yu Du, Jiwei Zhang

A nonlocal perfectly matched layer (PML) is formulated for the nonlocal wave equation in the whole real axis and numerical discretization is designed for solving the reduced PML pr…

math.NA20222 cited

Sharp error estimate of variable time-step IMEX BDF2 scheme for parabolic integro-differential equations with initial singularity arising in finance

Chengchao Zhao, Ruoyu Yang, Yana Di +1

The recently developed technique of DOC kernels has been a great success in the stability and convergence analysis for BDF2 scheme with variable time steps. However, such an analys…