百晓学者学者目录

任志茹

副教授、博士生导师、讲师,中央财经大学

精选作品

期刊论文

2021

改进的分块模方法求解对角占优线性互补问题

张丽丽,任志茹

《计算数学》

2020

A modified modulus-based multigrid method for linear complementarity problems arising from free boundary problems

Lili Zhang, Zhi-Ru Ren

Applied Numerical Mathematics

2020

A Local Positive (Semi)Definite Shift-Splitting Preconditioner for Saddle Point Problems with Applications to Time-Harmonic Eddy Current Models

Yang Cao, Zhi-Ru Ren

East Asian Journal on Applied Mathematics

2018

Improved Relaxed Positive-Definite and Skew-Hermitian Splitting Preconditioners for Saddle Point Problems

Yang Cao, Zhi-Ru Ren, Linquan Yao Linquan Yao

Journal of Computational Mathematics

2018

A new alternating positive semidefinite splitting preconditioner for saddle point problems from time-harmonic eddy current models

Yifen Ke, Changfeng Ma, Zhi-Ru Ren

Frontiers of Mathematics

2017

M-矩阵线性互补问题模系多分裂迭代方法的收敛性

张丽丽,任志茹

《数学学报(中文版)》

2016

Spectral analysis of the generalized shift-splitting preconditioned saddle point problem

Zhi-Ru Ren, Yang Cao, Qiang Niu

Journal of Computational and Applied Mathematics

2016

On Preconditioned MHSS Real-Valued Iteration Methods for a Class of Complex Symmetric Indefinite Linear Systems

Zhi-Ru Ren, Yang Cao, Lili Zhang

East Asian Journal on Applied Mathematics

2015

A simplified HSS preconditioner for generalized saddle point problems

Yang Cao, Zhi-Ru Ren, Quan Shi

BIT Numerical Mathematics

2015

Two variants of the PMHSS iteration method for a class of complex symmetric indefinite linear systems

Yang Cao, Zhi-Ru Ren

Applied Mathematics and Computation

2015

New convergence proofs of modulus-based synchronous multisplitting iteration methods for linear complementarity problems

Lili Zhang, Yunpeng Zhang, Zhi-Ru Ren

Linear Algebra and its Applications

2015

An alternating positive-semidefinite splitting preconditioner for saddle point problems from time-harmonic eddy current models

Zhi-Ru Ren, Yang Cao

IMA Journal of Numerical Analysis

2013

三阶线性常微分方程Sinc方程组的结构预处理方法

任志茹

《计算数学》

研究方向

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