ZH Huang, L Qi - Journal of Optimization Theory and Applications, 2019 - Springer
Tensors (hypermatrices) are multidimensional analogs of matrices. The tensor complementarity problem is a class of nonlinear complementarity problems with the involved …
MS Gowda, R Sznajder - SIAM Journal on Matrix Analysis and Applications, 1994 - SIAM
The generalized order linear complementarity problem (in the setting of a finite dimensional vector lattice) is the problem of finding a solution to the piecewise-linear system …
G Isac, V Bulavski, V Kalashnikov - Journal of Global Optimization, 1997 - Springer
By using the topological degree we introduce the concept of''exceptionalfamily of elements ''specifically for continuous functions. This has importantconsequences pertaining to the …
MS Gowda - arXiv preprint arXiv:1609.05267, 2016 - arxiv.org
Given a polynomial map f on the Euclidean n-space and a vector q, the polynomial complementarity problem, PCP (f, q), is the nonlinear complementarity problem of finding a …
JS Pang, JC Yao - SIAM Journal on Control and Optimization, 1995 - SIAM
The class of normal maps was recently investigated by Robinson and Ralph in connection with the study of a variational inequality defined on a polyhedral set. In this paper a …
X Chi, MS Gowda, J Tao - Journal of Global Optimization, 2019 - Springer
A weighted complementarity problem is to find a pair of vectors belonging to the intersection of a manifold and a cone such that the product of the vectors in a certain algebra equals a …
MS Gowda, JS Pang - SIAM Journal on Control and Optimization, 1994 - SIAM
This paper investigates the boundedness and stability of solutions to the affine variational inequality problem. The concept of a solution ray to a variational inequality defined by an …
SR Mohan, SK Neogy, R Sridhar - Mathematical Programming, 1996 - Springer
Given a vertical block matrix A, we consider in this paper the generalized linear complementarity problem VLCP (q, A) introduced by Cottle and Dantzig. We formulate this …
In this article, we consider a two-person game in which the first player picks a row representative matrix M from a nonempty set A of m× n matrices and a probability distribution …