A Partial Characterization of a Class of Matrices Defined by Solutions to the Linear Complementarity Problem
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Publication:3964340
DOI10.1287/moor.7.2.272zbMath0498.90077OpenAlexW2029475568MaRDI QIDQ3964340
Robert D. Doverspike, C. E. Lemke
Publication date: 1982
Published in: Mathematics of Operations Research (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1287/moor.7.2.272
Related Items (11)
Counterexamples to Q-matrix conjectures ⋮ Linear complementarity problems with an invariant number of solutions ⋮ A characterization of an \(n\) by \(2n\) ``\(Q_0\)-matrix ⋮ A constructive characterization ofQ o-matrices with nonnegative principal minors ⋮ A finite characterization ofK-matrices in dimensions less than four ⋮ Necessary and sufficient conditions for the existence of complementary solutions and characterizations of the matrix classes \(Q\) and \(Q_ 0\) ⋮ Stability of the linear complementarity problem at a solution point ⋮ Almost \(P_ 0\)-matrices and the class \(Q\) ⋮ A finite improvement algorithm for the linear complementarity problem ⋮ On the uniqueness of solutions to linear complementarity problems ⋮ A note on sufficient conditions for \(Q_ 0\) and \(Q_ 0\cap P_ 0\) matrices
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