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20082026
most citedPropagation time for probabilistic zero forcing

8 citations · 22 across the 11 of their papers we have counts for

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Showing 2018Show all

6 papers · 1 filter

math.CO20188 cited

Propagation time for probabilistic zero forcing

Jesse Geneson, Leslie Hogben

Zero forcing is a coloring game played on a graph that was introduced more than ten years ago in several different applications. The goal is to color all the vertices blue by repea…

math.CO2018

Graphs that are cospectral for the distance Laplacian

Boris Brimkov, Ken Duna, Leslie Hogben +4

The distance matrix of a graph is the matrix containing the pairwise distances between vertices, and the distance Laplacian matrix is $\mathcal{D}^L(G)=T(G)-\m…

math.CO2018

Zero forcing and maximum nullity for hypergraphs

Leslie Hogben

The concept of zero forcing is extended from graphs to uniform hypergraphs in analogy with the way zero forcing was defined as an upper bound for the maximum nullity of the family…

math.CO2018

Rigid linkages and partial zero forcing

Daniela Ferrero, Mary Flagg, H. Tracy Hall +5

Connections between vital linkages and zero forcing are established. Specifically, the notion of a rigid linkage is introduced as a special kind of unique linkage and it is shown t…

math.CO2018

Throttling positive semidefinite zero forcing propagation time on graphs

Joshua Carlson, Leslie Hogben, Jürgen Kritschgau +4

Zero forcing is a process on a graph that colors vertices blue by starting with some of the vertices blue and applying a color change rule. Throttling minimizes the sum of the size…

math.CO2018

The sepr-sets of sign patterns

Leslie Hogben, Jephian C. -H. Lin, D. D. Olesky +1

Given a real symmetric matrix, the sepr-sequence records information about the existence of principal minors of each order that are positive, negative,…