Modular chromatic number on inflated graphs of some tree graphs

Sumathi, P. and Tamilselvi, S. (2024) Modular chromatic number on inflated graphs of some tree graphs. JOURNAL OF INTERDISCIPLINARY MATHEMATICS, 27.0 (5). pp. 1039-1052. ISSN 0972-0502

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Abstract

For any graph G(V, ( V, E ), V ( G ) is the vertex set and E ( G ) is the edge set. Let the vertex coloring be called modular coloring m c (G) G ) of G if any two adjacent vertices receive different color sums, that is, S ( u ) not equal S ( v ) for u, v is an element of E ( G ) here S ( u ) = & sum;v v is an element of N ( u ) C ( v ij ). In this paper, the structural properties of an inflated tree-related graph were discussed, and in addition, the modular chromatic number for the same was determined.

Item Type: Article
Uncontrolled Keywords: k (1, n)- Star graph, k(1, n, n)-double star graph, B (m, n)- bi-star graph, C-n- coconut tree graph, Banana tree graph, Perfect binary tree, p(n)circle dot k (1, m), k (1, n) circle dot k 1, m, Inflated graphs, Modular coloring, Modular chromatic number
Subjects: Mathematics > Mathematics
Divisions: Allied Health Sciences > School of Allied Health Sciences, Chennai > Mathematics
Depositing User: Unnamed user with email techsupport@mosys.org
Last Modified: 06 Feb 2026 07:00
URI: https://ir.vmrfdu.edu.in/id/eprint/6596

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