@inproceedings{c76c17e61ec640079748093e59692ebf,
title = "The total distance vertex irregularity strength of fan and wheel graphs",
abstract = "The distance vertex irregular total k-labelings on graph G(V, E) is a mapping f: V (G) ? E(G) ? \{1, 2,?, k\} such as for every u, v ? V (G) and u ? v, the weight of u is not equal to the weight of v. The weight of any vertex u ? V (G) evaluate based on the neighborhood of vertices and the neighborhood of edges of u. The total distance vertex irregularity strength of G denote by tdis(G), is the minimum of the biggest label k over all distance vertex irregular total k-labelings of G. In this paper, we determine the total distance vertex irregularity strength of fan and wheel graphs.",
keywords = "distance vertex irregular total k-labeling, fan graphs, total labeling, wheel graphs",
author = "Wijayanti, \{D. E.\} and N. Hidayat and D. Indriati and Alghofari, \{A. R.\}",
note = "Publisher Copyright: {\textcopyright} 2021 Author(s).; 3rd International Conference on Mathematics: Education, Theory, and Application, ICMETA 2021 ; Conference date: 20-10-2020",
year = "2021",
month = feb,
day = "8",
doi = "10.1063/5.0039904",
language = "English",
series = "AIP Conference Proceedings",
publisher = "American Institute of Physics Inc.",
editor = "Diari Indriati and Kusmayadi, \{Tri Atmojo\} and Sutrima Sutrima and Saputro, \{Dewi Retno Sari\} and Utomo, \{Putranto Hadi\}",
booktitle = "3rd International Conference on Mathematics",
}