Properties of structured tensors and complementarity problems
type: Item
instance of: scholarly article
title: Properties of structured tensors and complementarity problems
zbMATH Open document ID: 1442.15044
author: Wei Mei
author: Qingzhi Yang
published in: Journal of Optimization Theory and Applications
publication date: 2020-04-07T00:00:00Z
Mathematics Subject Classification ID: 15A69
Mathematics Subject Classification ID: 15A60
Mathematics Subject Classification ID: 15A45
Mathematics Subject Classification ID: 90C33
zbMATH DE Number: 7187326
zbMATH Keywords: structured tensor
zbMATH Keywords: tensor complementarity problems
zbMATH Keywords: strictly semi-positive tensor
zbMATH Keywords: norm
zbMATH Keywords: upper and lower bounds
MaRDI profile type: Publication
full work available at URL: s10957-020-01631-y
OpenAlex ID: W3006636766
cites work: On Q-matrices
cites work: A note onQ-matrices
cites work: OnQ-matrices
cites work: Some Properties of Fully Semimonotone, $Q_0 $-Matrices
cites work: \(Q\)-matrices and boundedness of solutions to linear complementarity problems
cites work: Completely- matrices
cites work: Properties of Tensor Complementarity Problem and Some Classes of Structured Tensors
cites work: Properties of solution set of tensor complementarity problem
cites work: On $Q$-Tensors
cites work: A copositive Q-matrix which is not \(R_ 0\)
cites work: Q3743155
cites work: On co-positive, semi-monotone \(Q\)-matrices
cites work: Tensor complementarity problem and semi-positive tensors
cites work: The sparsest solutions to \(Z\)-tensor complementarity problems
cites work: Exceptionally regular tensors and tensor complementarity problems
cites work: Global uniqueness and solvability for tensor complementarity problems
cites work: Positive-definite tensors to nonlinear complementarity problems
cites work: Strictly semi-positive tensors and the boundedness of tensor complementarity problems
cites work: Structural properties of tensors and complementarity problems
cites work: Estimations on upper and lower bounds of solutions to a class of tensor complementarity problems
cites work: Eigenvalues of a real supersymmetric tensor
cites work: Rank and eigenvalues of a supersymmetric tensor, the multivariate homogeneous polynomial and the algebraic hypersurface it defines
cites work: On a class of semi-positive tensors in tensor complementarity problem
DOI: 10.1007/S10957-020-01631-Y
description: scientific article; zbMATH DE number 7187326