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math.FA2020
Bounds for a solution set of linear complementarity problems over Hilbert spaces
Projesh Nath Choudhury, M. Rajesh Kannan, K. C. Sivakumar
Let be a real Hilbert space. In this short note, using some of the properties of bounded linear operators with closed range defined on , certain bounds for a specific convex…
math.FA2020★ 1 cited
When is ?
K. C. Sivakumar
We address the question as to when it is true that where denotes the Moore-Penrose inverse. A similar question is addressed for…
math.OC2020
Karamardian Matrices: A Generalization of -Matrices
K. C. Sivakumar, P. Sushmitha, Megan Wendler
A real square matrix is called a -matrix if the linear complementarity problem has a solution for all . This means that for every vector t…