Tensors (hypermatrices) are multidimensional analogs of matrices. The tensor
complementarity problem is a class of nonlinear complementarity problems with the involved …

With the coming of the big data era, high-order high-dimensional structured tensors received
much attentions of researchers' in recent years, and now they are developed into a new …

This paper is concerned with the conjugate gradient least squares algorithm to solve a class
of tensor equations via the Einstein product. The proposed algorithm uses tensor …

Abstract We introduce a Kojima–Megiddo–Mizuno type continuation method for solving
tensor complementarity problems. We show that there exists a bounded continuation …

This paper is concerned with some of the well‐known iterative methods in their tensor forms
to solve a class of tensor equations via the Einstein product. More precisely, the tensor forms …

C-eigenvalues and C-eigenvectors of piezoelectric-type tensors play an important role in
piezoelectric effect and converse piezoelectric effect. In this article, with the help of …

In this article, the M-eigenvalue of fourth-order partially symmetric tensors is estimated by
choosing different components of M-eigenvector. As an application, some upper bounds for …

In particle physics, scalar potentials have to be bounded from below in order for the physics
to make sense. The precise expressions of checking lower bound of scalar potentials are …

M‐eigenvalues of fourth‐order partially symmetric tensors play important roles in the
nonlinear elastic material analysis and the entanglement problem of quantum physics. In …

This paper studies the copositiveness of a partially symmetric rectangular tensor. Some new
criteria for identifying copositive rectangular tensors are established via the representation of …