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On the Complexity of Failed Zero Forcing
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Yaroslav Shitov
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Failed 2-Distance Zero Forcing in Graphs
Let $G$ be a graph with vertex and edge-sets $E(G)$ and $V(G)$, respectively. Then $M\subset V(G)$ is called a failed 2-distance zero forcing set of $G$ if $M$ is not a 2-distance zero forcing set of $G$. The failed 2-distance zero forcing number of a graph $G$, denoted by $F^2(G)$, is the maximum cardinality of a failed 2-distance zero forcing set. In
Javier Hassan
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Positive Semidefinite Zero Forcing [PDF]
The positive semidefinite zero forcing number Z+(G) of a graph G was introduced in [4]. We establish a variety of properties of Z+(G): Any vertex of G can be in a minimum positive semidefinite zero forcing set (this is not true for standard zero forcing).
Craig Jeremy Erickson +2 more
exaly +1 more source
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Failed Zero Forcing Numbers of Kneser Graphs, Johnson Graphs, and Hypercubes
Journal of Applied Mathematics and ComputingHamid Reza Maimani +1 more
exaly +4 more sources
Fractional Zero Forcing via Three-Color Forcing Games [PDF]
An r-fold analogue of the positive semidefinite zero forcing process that is carried out on the r-blowup of a graph is introduced and used to define the fractional positive semidefinite forcing number.
David E Robérson +2 more
exaly +1 more source
Given a graph G, a set S ⊆ V (G) is called a zero forcing set if repeatedly applying the following colour change rule results in all vertices of G being coloured black: if a black vertex v has exactly one white neighbour u, then u becomes black. The zero forcing number Z(G) is the size of the smallest zero forcing set of G.
openaire +1 more source
openaire +1 more source
An Inverse Approach for Finding Graphs With a Failed Zero Forcing Number of k
Mathematics, 2023Darren A Narayan
exaly
Reconfiguration Graphs of Zero Forcing Sets
Discrete Applied Mathematics, 2023Leslie Hogben +2 more
exaly

