Watching system in a graph G is a finite set W = {w1, w2, ..., wk} where each wi is a couple wi = (vi , Zi), where vi is a vertex and Zi ⊆ NG[vi ] such that {Z1, ..., Zk} is an identifying system.The concept of watching system was first introduced by Auger in [1]. and this system provide an extension of identifying code in the sense that an identifying code is a particular watching system. In this paper, we determine the watching system of specific graphs.
Maddah, S. (2024). Exploring the watching system of polyhedral graphs. Journal of Discrete Mathematics and Its Applications, 9(2), 113-121. doi: 10.22061/jdma.2024.11136.1077
MLA
Sheyda Maddah. "Exploring the watching system of polyhedral graphs". Journal of Discrete Mathematics and Its Applications, 9, 2, 2024, 113-121. doi: 10.22061/jdma.2024.11136.1077
HARVARD
Maddah, S. (2024). 'Exploring the watching system of polyhedral graphs', Journal of Discrete Mathematics and Its Applications, 9(2), pp. 113-121. doi: 10.22061/jdma.2024.11136.1077
VANCOUVER
Maddah, S. Exploring the watching system of polyhedral graphs. Journal of Discrete Mathematics and Its Applications, 2024; 9(2): 113-121. doi: 10.22061/jdma.2024.11136.1077