Minimum rank, maximum nullity, and zero forcing number of simple digraphs

Most read articles by the same author(s)

• Travis Peters, John Goldwasser, Michael Young, LIGHTS OUT! on Cartesian Products , The Electronic Journal of Linear Algebra: Vol. 32 (2017)
• Chassidy Bozeman, AnnaVictoria Ellsworth, Leslie Hogben, Jephian Chin-Hung Lin, Gabi Maurer, Kathleen Nowak, Aaron Rodriguez, James Strickland, Minimum Rank of Graphs with Loops , The Electronic Journal of Linear Algebra: Vol. 27 (2014)
• Steve Butler, M. Catral, H. Tracy Hall, Leslie Hogben, Xavier Martinez-Rivera, Bryan L Shader, Pauline van den Driessche, The Enhanced Principal Rank Characteristic Sequence for Hermitian Matrices , The Electronic Journal of Linear Algebra: Vol. 32 (2017)
• Leslie Hogben, Kevin F Palmowski, David E Roberson, Simone Severini, Orthogonal Representations, Projective Rank, and Fractional Minimum Positive Semidefinite Rank: Connections and New Directions , The Electronic Journal of Linear Algebra: Vol. 32 (2017)
• Adam H. Berliner, Dale D. Olesky, Pauline van den Driessche, Inertia sets allowed by matrix patterns , The Electronic Journal of Linear Algebra: Vol. 34 (2018)
• Cheryl Grood, Johannes Harmse, Leslie Hogben, Thomas J. Hunter, Bonnie Jacob, Andrew Klimas, Sharon McCathern, Minimum rank with zero diagonal , The Electronic Journal of Linear Algebra: Vol. 27 (2014)
• Leslie Hogben, Eventually cyclic matrices and a test for strong eventual nonnegativity , The Electronic Journal of Linear Algebra: Vol. 19 (2009)
• Francesco Barioli, Shaun Fallat, Leslie Hogben, A variant on the graph parameters of Colin de Verdiere: Implications to the minimum rank of graphs , The Electronic Journal of Linear Algebra: Vol. 13 (2005)
• Minerva Catral, Dale D. Olesky, Pauline van den Driessche, Group inverses of matrices with path graphs , The Electronic Journal of Linear Algebra: Vol. 17 (2008)
• Wayne Barrett, Steve Butler, Minerva Catral, Shaun M. Fallat, H. Tracy Hall, Leslie Hogben, Michael Young, The maximum nullity of a complete subdivision graph is equal to its zero forcing number , The Electronic Journal of Linear Algebra: Vol. 27 (2014)