Abstract
This paper deals with the modular irregularity strength of a graph of vertices, a new graph invariant, modified from the well-known irregularity strength, by changing the condition of the vertex-weight set associate to the irregular labeling from distinct positive integer to -the group of integer modulo . Investigating the triangular book graph , we first find the irregularity strength of triangular book graph , which is also the lower bound for the modular irregularity strength, and then construct a modular irregular -labeling. The result shows that triangular book graphs admit a modular irregular labeling and its modular irregularity strength and irregularity strength are equal, except for a small case.
Cite
CITATION STYLE
Tilukay, M. I. (2021). The Modular Irregularity Strength of Triangular Book Graphs. Tensor: Pure and Applied Mathematics Journal, 2(2), 53–58. https://doi.org/10.30598/tensorvol2iss2pp53-58
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