., Anlin Bena. E and Merly, E. Ebin Raja (2024) A Study on the Detour Self-Decomposition of Corona Product of Graphs. In: Mathematics and Computer Science: Contemporary Developments Vol. 10. BP International, pp. 163-180. ISBN 978-81-983173-3-9
Full text not available from this repository.Abstract
A graph G is said to have a detour self-decomposition II = (G1, G2, ..., Gn) if every subgraph Gi, 1 \(\le\) i \(\le\) n of G have the same detour number as the graph G. Detour self-decomposition number of a graph G as the maximum cardinality of the detour self-decomposition II and is represented by the \(\pi\)sdn (G). Detour self-decomposition on corona product of various graphs and the bounds of detour self-decomposition number are studied in this work.
Item Type: | Book Section |
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Subjects: | Classic Repository > Mathematical Science |
Depositing User: | Unnamed user with email admin@info.classicrepository.com |
Date Deposited: | 04 Jan 2025 07:32 |
Last Modified: | 27 Mar 2025 06:31 |
URI: | http://content.publish4journal.com/id/eprint/207 |