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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Official URL: http://dx.doi.org/10.47974/JIM-1930
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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