Title of article :
2S3 transformation for Dyadic fractions in the interval (0, 1)
Author/Authors :
Sreekumar ، K.G. Department of Mathematics - University of Kerala, Kariavattom Campus , Manilal ، K. Department of Mathematics - University College - University of Kerala , Rajan ، John. K. Department of Mathematics - University College - University of Kerala
Abstract :
The $2S3$ transformation, which was first described for positive integers, has been defined for dyadic rational numbers in the open interval $(0,1)$ in this study. The set of dyadic rational numbers is a Prüfer 2-group. For the dyadic $2S3$ transformation $T_{ds}(x)$, the restricted multiplicative and additive properties have been established. Graph parameters are used to generate more combinatorial outcomes for these properties. The relationship between the SM dyadic sum graph’s automorphism group and the symmetric group has been investigated.
Keywords :
SM sum graphs , Bipartite Kneser type , 1 graphs , Dyadic fractions , Dyadic 2S3 transformation function
Journal title :
Communications in Combinatorics and Optimization
Journal title :
Communications in Combinatorics and Optimization
