More results on column sufficiency property in Euclidean Jordan algebras

Article Type

Research Article

Publication Title

Annals of Operations Research

Abstract

A matrix M∈Rn×n is said to be a column sufficient matrix if the solution set of LCP(M,q) is convex for every q∈Rn. In a recent article, Qin et al. (Optim. Lett. 3:265–276, 2009) studied the concept of column sufficiency property in Euclidean Jordan algebras. In this paper, we make a further study of this concept and prove numerous results relating column sufficiency with the Z and Lypaunov-like properties. We also study this property for some special linear transformations.

First Page

229

Last Page

243

DOI

10.1007/s10479-013-1459-4

Publication Date

8-1-2016

Share

COinS