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20082026
most citedPropagation time for probabilistic zero forcing

8 citations · 21 across the 10 of their papers we have counts for

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25 papers · 1 filter

math.CO2026

The Inverse Symplectic Eigenvalue Problem of a Graph

Himanshu Gupta, Leslie Hogben, Bryan Shader +1

Symplectic geometry plays an increasingly important role in mathematics, physics and applications, and naturally gives rise to interesting matrix families and properties. One of th…

math.CO2025

Zero forcing propagation time intervals and graphs with fixed propagation time

Daniela Ferrero, H. Tracy Hall, Leslie Hogben +2

Zero forcing in a graph refers to the evolution of vertex states under repeated application of a color change rule. Typically the states are chosen to be blue and white, and a forc…

math.CO2025

Sharp bounds for product and sum throttling numbers

Ryan Blair, Gabriel Elvin, Veronika Furst +3

Throttling in graphs optimizes a sum or product of resources used, such as the number of vertices in an initial set, and time required, such as the propagation time, to complete a…

math.CO20221 cited

Isomorphisms and properties of TAR reconfiguration graphs for zero forcing and other -set parameters

Novi H. Bong, Joshua Carlson, Bryan Curtis +2

An -TAR (token addition/removal) reconfiguration graph has as its vertices sets that satisfy some property , with an edge between two sets if one is obtained from the other b…

math.CO2022

Power domination reconfiguration

Beth Bjorkman, Chassidy Bozeman, Daniela Ferrero +5

The study of token addition and removal and token jumping reconfiguration graphs for power domination is initiated. Some results established here can be extended by applying the me…

math.CO2021

Spectra of variants of distance matrices of graphs and digraphs: a survey

Leslie Hogben, Carolyn Reinhart

Distance matrices of graphs were introduced by Graham and Pollack in 1971 to study a problem in communications. Since then, there has been extensive research on the distance matric…