Locating Chromatic Number of Palm Graph

Closed

Des Welyyanti, Ibrahim Taufiqurrahman, Dony Permana, Rifda Sasmi Zahra, Lyra Yulianti

2024 IAENG International Journal of Applied Mathematics Vol. 54 Issue 10 Article Cited by 1 SDG 15SDG 16 Quartile

Abstract

The locating chromatic number was introduced by Chartrand in 2002. Let G = (V, E) be a connected graph and let c be a coloring of G. If distinct vertices in G have distinct color codes, then c is called the locating coloring of G. The locating chromatic number of a graph, denoted as χL(G), is the minimum number of colors in a locating coloring of G. There have been several studies about the locating chromatic number of certain graphs. In this paper, we discuss the locating chromatic number of palm graph CkPlSm with k ≥ 3, l ≥ 2, m ≥ 2. © (2024), (International Association of Engineers). All rights reserved.

Affiliations

Department of Mathematics and Data Sciences, Faculty of Mathema-tics and Natural Sciences, Universitas Andalas, Kampus UNAND, Limau Manis Padang, Padang, 25163, Indonesia; Department of Mathematics and Data Sciences, Faculty of Mathematics and Natural Sciences, Universitas Andalas, Kampus UNAND, Limau Manis Padang, Padang, 25163, Indonesia; Department of Statistics, Faculty of Mathematics and Natural Sciences, Universitas Negeri Padang, Padang, Indonesia

Research at a Glance

Premium content — register to unlock

Research at a Glance

Register to unlock

Topics & SDG Alignment

Premium content — register to unlock

Topics & SDG Alignment

Register to unlock

Collaboration

Premium content — register to unlock

Collaboration

Register to unlock

Author Profile (Selected)

Premium content — register to unlock

Author Profile (Selected)

Register to unlock

References Overview

Premium content — register to unlock

References Overview

Register to unlock

Journal & Source

Premium content — register to unlock

Journal & Source

Register to unlock

Metadata & Integrity

Premium content — register to unlock

Metadata & Integrity

Register to unlock