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Updated scenarios show 1.5°C overshoot is unavoidable but limitable
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On graphs maximizing the zero forcing number
Discrete Applied Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shou-Jun Xu
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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 Erickson +2 more
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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 Robérson +2 more
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Zero forcing in iterated line digraphs
Zero forcing is a propagation process on a graph, or digraph, defined in linear algebra to provide a bound for the minimum rank problem. Independently, zero forcing was introduced in physics, computer science and network science, areas where line ...
Sudeep Stephen +2 more
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Fuzzification of Zero Forcing Process
New Mathematics and Natural Computation, 2020In this paper, we investigate the fuzzification of zero forcing process. For this, first we introduce a new embedding of a graph [Formula: see text] by considering a minimal zero forcing set of [Formula: see text] and an arbitrary list of maximal forcing chains of this zero forcing set.
Rajab Ali Borzooei +4 more
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On Extremal Graphs for Zero Forcing Number
Graphs and Combinatorics, 2022For a graph \(G\) with \(S\subseteq V(G)\), \(S\) is a zero forcing set of \(G\) if iteratively adding vertices to \(S\) from \(V(G)\setminus S\) that are the unique neighbor in \(V(G)\setminus S\) of some vertex in \(S\), results in the entire \(V(G)\) of \(G\).
Yi-Ping Liang, Jianxi Li, Shou-Jun Xu
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