On the total forcing number of a graph

Author:

Davila RandyORCID,Henning Michael A.

Funder

South African National Research Foundation

University of Johannesburg

Publisher

Elsevier BV

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference26 articles.

1. Zero forcing sets and the minimum rank of graphs;AIM Special Work Group;Linear Algebra Appl.,2008

2. Upper bounds on the k-forcing number of a graph;Amos;Discrete Appl. Math.,2015

3. Parameters related to tree-width, zero forcing, and maximum nullity of a graph;Barioli;J. Graph Theory,2013

4. B. Brimkov, R. Davila, Characterizations of the connected forcing number of a graph, manuscript, 2016, arXiv preprint arXiv:1604.00740.

5. Complexity and computation of connected zero forcing;Brimkov;Discrete Appl. Math.,2017

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1. The zero forcing number of claw-free cubic graphs;Discrete Applied Mathematics;2024-12

2. The Zero (Total) Forcing Number and Covering Number of Trees;Taiwanese Journal of Mathematics;2024-07-17

3. On the diameter and zero forcing number of some graph classes in the Johnson, Grassmann and Hamming association scheme;Discrete Applied Mathematics;2024-05

4. Bounding the total forcing number of graphs;Journal of Combinatorial Optimization;2023-11

5. UPPER BOUNDS ON THE SEMITOTAL FORCING NUMBER OF GRAPHS;Bulletin of the Australian Mathematical Society;2023-06-19

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