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- Zero forcing sets and the minimum rank of graphs AIM minimum rank -special graphs work group
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- Combinatorial Matrix Theory and
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- Relationships between the Completion Problems for
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- THE COPOSITIVE COMPLETION PROBLEM: UNSPECIFIED DIAGONAL ENTRIES
- Orthogonal representations, minimum rank, and graph complements
- May 7, 2010 DETERMINING WHETHER A MATRIX IS STRONGLY
- Introduction Algorithm for Computing Maximum Multiplicity/Minimum Rank
- A NOTE ON MINIMUM RANK AND MAXIMUM NULLITY OF SIGN LESLIE HOGBEN
- Computation of Minimal Rank and Path Cover Number
- An Interlacing Result on Normalized Laplacians Guantao Chen
- Graph Theoretic Methods for Matrix Completion Problems
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- Minimum Rank Developments
- Variants on the minimum rank problem: A survey II Shaun M. Fallat
- Vertex and edge spread of zero forcing number, maximum nullity, and minimum rank of a graph
- Introduction to Matrix Completion Problems The (Strictly) Copositive Matrix Completion Problems
- The Minimal Rank Problem for Finite Fields Wayne Barrett (BYU)
- May 17, 2011 POSITIVE SEMIDEFINITE ZERO FORCING
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- Vertex and edge spread of zero forcing number, maximum nullity, and minimum rank of a graph
- Maximum generic nullity of a graph Leslie Hogben
- This appendix augments the paper [BFHRS]. Let Corollary 2.7 of [BFHRS] asserts that
- The Minimum Rank of Symmetric Matrices Described by a Graph: A Survey
- MINIMUM RANK OF A TREE OVER AN ARBITRARY FIELD NATHAN L. CHENETTE, SEAN V. DROMS, LESLIE HOGBEN, RANA MIKKELSON,
- ON THE GRAPH PARAMETERS OF COLIN DE VERDI`ERE: IMPLICATIONS TO THE MINIMUM RANK OF GRAPHS
- RATIONAL REALIZATION OF MAXIMUM EIGENVALUE MULTIPLICITY OF SYMMETRIC TREE SIGN PATTERNS
- MINIMUM RANK AND MAXIMUM EIGENVALUE MULTIPLICITY OF SYMMETRIC TREE SIGN PATTERNS
- On the Difference between the Maximum Multiplicity and Path Cover Number
- THE NONNEGATIVE P0-MATRIX COMPLETION PROBLEM JI YOUNG CHOI, LUZ MARIA DEALBA, LESLIE HOGBEN,
- Matrix Completion Problems for Pairs of Related Classes of Matrices
- THE P0-MATRIX COMPLETION PROBLEM JI YOUNG CHOI, LUZ MARIA DEALBA, LESLIE HOGBEN,
- Completions of P-Matrix Patterns Luz DeAlba1 Leslie Hogben
- Average minimum rank of a graph
- MINIMUM RANK AND MAXIMUM EIGENVALUE MULTIPLICITY OF SYMMETRIC TREE SIGN PATTERNS
- UNIVERSALLY OPTIMAL MATRICES AND FIELD INDEPENDENCE OF THE MINIMUM RANK OF A GRAPH
- _________________________________Special Session in Combinatorial Matrix Theory I Friday, October 21, 1:45-3:40 PM
- Rational Realizations of the Minimum Rank of a Sign Pattern Matrix
- On dispersal and population growth for multistate matrix models
- SPECTRALLY ARBITRARY PATTERNS: REDUCIBILITY AND THE 2n CONJECTURE LUZ M. DEALBA, IRVIN R. HENTZEL, LESLIE HOGBEN, JUDITH MCDONALD, RANA MIKKELSON,
- Note on positive semidefinite maximum nullity and positive semidefinite zero forcing number of partial 2-trees
- The Symmetric M-Matrix and Symmetric Inverse M-Matrix Completion Problems
- Minimum rank of skew-symmetric matrices described by a graph IMA-ISU research group on minimum rank
- A linear algebraic view of partition regular matrices Leslie Hogben
- Introduction Pre-2006 Results
- A note on minimum rank and maximum nullity of sign patterns. Leslie Hogben Appendix A. Proofs for Section 4.
- Expected values of parameters associated with the minimum rank Leslie Hogben
- March 3, 2011 CONSTRUCTIONS OF POTENTIALLY EVENTUALLY POSITIVE
- PARAMETERS RELATED TO TREE-WIDTH, ZERO FORCING, AND MAXIMUM NULLITY OF A GRAPH
