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THE CONNECTED OPEN DETOURMONO-PHONIC NUMBER OF A GRAPH

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S.Kavitha1 , K.Krishna Kumari2 , D. Nidha3
» doi: 10.48047/ecb/2023.12.8.506

Abstract

For a graph G that has at least two vertices. If G[M] is connecteԀ, an ????????????????????????????????????????mono-phonic set M is termed a ???????????????????????????????????? ???????????????? ????????????????????????mono-phonic set. The lowest number of a connecteԀ open Ԁetourmono-phonic set of G is the connecteԀ open Ԁetourmono-phonic number ???????????????? (????). The ???????????????? -set of G is any connecteԀ open Ԁetourmono-phonic set of order ???????????????? (????). We determined the ???????????????? (????) of certain standard graphs and achieved some findings in this work. For a connecteԀ graph G, it is demonstrated that There is an integer n such that ???????????????? (????) = ???? for any pair of positive integers k,n with 3 ≤ ???? ≤ ????.

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