The following pages link to (Q4011537):
Displaying 22 items.
- On singular \(N_{0}\)-matrices and the class \(Q\) (Q616416) (← links)
- Some properties of \(Q\)-matrices (Q789477) (← links)
- On the transpose of a pseudomonotone matrix and the LCP (Q811415) (← links)
- The linear complementarity problem and a subclass of fully semimonotone matrices (Q1087473) (← links)
- Sufficient matrices and the linear complementarity problem (Q1121805) (← links)
- Necessary and sufficient conditions for the existence of complementary solutions and characterizations of the matrix classes \(Q\) and \(Q_ 0\) (Q1177232) (← links)
- Fully copositive matrices (Q1290628) (← links)
- \(Q\)-matrix recognition via secondary and universal polytopes (Q1300268) (← links)
- A note on sufficient conditions for \(Q_ 0\) and \(Q_ 0\cap P_ 0\) matrices (Q1315423) (← links)
- Solving more linear complementarity problems with Murty's Bard-type algorithm (Q1321349) (← links)
- \(Q\)-matrices and boundedness of solutions to linear complementarity problems (Q1338557) (← links)
- A characterization of an \(n\) by \(2n\) ``\(Q_0\)''-matrix (Q1374383) (← links)
- \(\mathcal L\)-matrices and solvability of linear complementarity problems by a linear program (Q1433469) (← links)
- On \(Q\) and \(R_0\) properties of a quadratic representation in linear complementarity problems over the second-order cone (Q1774962) (← links)
- \(P_ c\)-matrices and the linear complementarity problem (Q1816943) (← links)
- A new subclass of \(Q_0\)-matrix in linear complementarity theory (Q2135533) (← links)
- (Q2951991) (← links)
- On Some Classes of Linear Complementarity Problems with Matrices of Order n and Rank (n − 1) (Q3348728) (← links)
- A note on the linear complementarity problem with an \(N_ 0\)-matrix (Q3987200) (← links)
- The Linear Complementarity Problem with Exact Order Matrices (Q4316548) (← links)
- Characterization of Q-property for cone automorphisms in second-order cone linear complementarity problems (Q5888827) (← links)
- <i>Q</i><sub>#</sub>-matrices and <i>Q</i><sub>†</sub>-matrices: two extensions of the <i>Q</i>-matrix concept (Q5888879) (← links)
