The Application of Fault-Tolerant Partition Resolvability in Cycle-Related Graphs

The concept of metric-related parameters permeates all graph theory and plays an important role in diverse networks, such as social computer biological networks neural networks. include incredible tool for analyzing the abstract structures An parameter is partition dimension a holding auspicious applications telecommunication, robot navigation geographical routing protocols. A fault-tolerant resolving preference dimension. system if failure any single unit originally used chain replaced by another units not containing faulty unit. Due to optimal fault tolerance, cycle-related graphs have network analysis, periodic scheduling surface reconstruction. In this paper, it shown that (PD) (FTPD) graphs, including kayak paddle flower are constant free from order these graphs. More explicitly, FTPD four, whereas PD three. Finally, application scenario installing water reservoirs locality has also been furnished verify our findings.