., Girisha A and Rajendra, P and ., Pushpa S and ., Ramya R and Shekar N, Shashidhar (2025) Metric Dimension of Flower Graphs. In: Innovative Solutions: A Systematic Approach Towards Sustainable Future, Edition 1. 1 ed. BP International, pp. 361-367. ISBN 978-93-49238-02-2
Full text not available from this repository.Abstract
The metric dimension of a connected graph G is the smallest number of nodes (resolving set) required to identify all other nodes based on shortest path distances uniquely. The notion of resolving set is significant in robotic navigation and to construct various plan of action for the mastermind game.A resolving set of G is a set if some vertices of S resolve every pair of nodes u and v of G. A metric basis represents the lowest number of nodes in a resolving set. In this research article we characterize the metric dimension and distance matrix of sunflower graphs and flower snarks.
Item Type: | Book Section |
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Subjects: | STM Open Press > Social Sciences and Humanities |
Depositing User: | Unnamed user with email support@stmopenpress.com |
Date Deposited: | 22 Feb 2025 05:16 |
Last Modified: | 22 Feb 2025 05:16 |
URI: | http://resources.peerreviewarticle.com/id/eprint/2217 |