Zero forcing sets and the minimum rank of graphs

The minimum rank of symmetric matrices described by a graph: A survey

Shaun Fallat, Leslie Hogben · Linear Algebra and its Applications · 2007 · 244 citations · Full text

Computing, Computer Science, Algorithms +12

Inverse eigenvalue problems for Jacobi matrices

Ole H. Hald · Linear Algebra and its Applications · 1976 · 154 citations

Natural Sciences, Mathematics, Differential Equations +11

The maximum multiplicity of an eigenvalue in a matrix whose graph is a tree

Charles R. Johnson, António Leal Duarte · Linear and Multilinear Algebra · 1999 · 144 citations

Natural Sciences, High-performance Computing, Graph Visualization +6

Graphs whose minimal rank is two

Wayne Barrett, Hein van der Holst, Raphael Loewy · Electronic Journal of Linear Algebra · 2004 · 97 citations · Full text

Natural Sciences, Mathematics, Combinatorics +6

Computation of minimal rank and path cover number for certain graphs

Francesco Barioli, Shaun Fallat, Leslie Hogben · Linear Algebra and its Applications · 2004 · 92 citations · Full text

Computing, Computer Science, Mathematics +12