activity
20152019
most citedProperties of the solution set of generalized polynomial complementarity problems

9 citations · 10 across the 2 of their papers we have counts for

collaborators

5 papers

math.OC20199 cited

Properties of the solution set of generalized polynomial complementarity problems

Liyun Ling, Chen Ling, Hongjin He

In this paper, we consider the {\it generalized polynomial complementarity problem} (GPCP), which covers the recently introduced {\it polynomial complementarity problem} (PCP) and…

math.OC2018

A nonnegativity preserving algorithm for multilinear systems with nonsingular M-tensors

Xueli Bai, Hongjin He, Chen Ling +1

This paper addresses multilinear systems of equations which arise in various applications such as data mining and numerical partial differential equations. When the multilinear sys…

math.OC2018

Further study on tensor absolute value equations

Chen Ling, Weijie Yan, Hongjin He +1

In this paper, we consider the {\it tensor absolute value equations} (TAVEs), which is a newly introduced problem in the context of multilinear systems. Although the system of TAVE…

math.OC2018

Generalized tensor equations with leading structured tensors

Weijie Yan, Chen Ling, Liyun Ling +1

The system of tensor equations (TEs) has received much considerable attention in the recent literature. In this paper, we consider a class of generalized tensor equations (GTEs). A…

math.OC20151 cited

Higher-degree eigenvalue complementarity problems for tensors

Chen Ling, Hongjin He, Liqun Qi

In this paper, we introduce a unified framework of Tensor Higher-Degree Eigenvalue Complementarity Problem (THDEiCP), which goes beyond the framework of the typical Quadratic Eigen…