Zero forcing parameters and minimum rank problems
Zero forcing parameters and minimum rank problems is a scholarly work by Francesco Barioli, Wayne W. Barrett, Shaun Michael Fallat, Huntington Tracy Hall, Leslie Hogben, Bryan Shader, Pauline van den Driessche, and Hein van der Holst, published in 2010 in ''Linear Algebra and its Applications''. The main subjects of the publication include mathematics, zero forcing number, zero, minimum rank of a graph, definite matrix, spectral graph theory, numerical linear algebra, graph, semidefinite programming, combinatorics, discrete mathematics, rank, graph theory, node, and hermitian matrix. The zero forcing number Z(G), which is the minimum number of vertices in a zero forcing set of a graph G, is used to study the maximum nullity/minimum rank of the family of symmetric matrices described by G.