[1] A.Abdollahi, E. Vatandoost, Which Cayley graphs are integral? Electron. J. Combin. 16 (2009), no. 1, 1--17.
[2] AIM Minimum Rank-Special GraphsWork Group, Zero forcing sets and the minimum rank of graphs, Linear Algebra Appl. 428 (2008), no. 7, 1628--1648.
[3] J.S.Alameda, E.Curl, A. Grez, L. Hogben , A.Schulte, D.Young and M.Young, Families of graphs with maximum nullity equal to zero forcing number, Spec. Matrices 6 (2018) 56--67.
[4] A. Berman,S. Friedland,L. Hogben,U.G. Rothblum and B.Shader, An upper bound for the minimum rank of a graph, Linear Algebra Appl. 429 (2008), no. 7, 1629--1638.
[5] D. Burgarth, and V. Giovannetti, Full control by locally induced relaxation, Physical Review Letters 99 (2007), no. 10, p100501.
[6] C.J. Edholm, L. Hogben, M. Huynh, J. LaGrange and D.D. Row, Vertex and edge spread of zero forcing number, maximum nullity, and minimum rank of a graph, Linear Algebra Appl. 436 (2012), no. 12, 4352--4372.
[7] L. Eroh, C.X. Kang and E. Yi, A comparison between the metric dimension and zero forcing number of trees and unicyclic graphs, Acta Math. Sin. (Engl. Ser.) 33 (2017), no. 6, 731--747.
[8] L. Hogben, M.Huynh, N. Kingsley, S.Meyer S. Walker and M. Young, Propagation time for zero forcing on a graph, Discrete Appl. Math. 160 (2012), no. 13, 1994--2005.
[9] F.Ramezani, E. and Vatandoost, Domination and Signed Domination Number of Cayley Graphs, Iran. J. Math. Sci. Inform. 14 (2019), no. 1, 35--42.
[10] S.Severini, Nondiscriminatory propagation on trees, J. Phys. A 41 (2008), no. 48, p.482002.
[11] E. Vatandoost and Y. Golkhandy Pour, On the zero forcing number of some Cayley graphs, Algebraic Structures and Their Applications 4 (2017), no. 2, 15--25.
[12] E.Vatandoost, F. Ramezani and S. Alikhani, On the zero forcing number of generalized Sierpinski graphs, Trans. Comb. 6 (2019), no. 1, 41--50.