SCHULTZ INDICES AND THEIR POLYNOMIALS OF MYCIELSKIAN GRAPHS

Lavanya E.; M. A. Sriraj; Bhagyashri R. Doddamani

doi:10.56827/10.56827/SEAJMMS.2022.1803.22

Lavanya E. Department of Mathematics, Acharya Institute of Graduate Studies, Bengaluru, Karnataka, INDIA
M. A. Sriraj Department of Mathematics,Vidyavardhaka College of Engineering, Mysuru, Karnataka, INDIA
Bhagyashri R. Doddamani Department of Mathematics,CDEVL, Jain (Deemed-to-be University), Bengaluru, Karnataka, INDIA

DOI: https://doi.org/10.56827/10.56827/SEAJMMS.2022.1803.22

Abstract

Topological indices are studied extensively due to its vibrant applica- bility in the field of chemical graph theory. These connectivity indices(topological indices) is a numerical value resulting in an unequivocal process based on the struc- ture of graph. Numerous topological indices are classified based on their distance and degree. The Schultz and modified Schultz indices considered in this paper have been expansively studied by various authors on different types of graphs. In this paper, we established the results on Schultz, modified Schultz indices and their polynomials for mycielskian graphs.

Author Biographies

Lavanya E., Department of Mathematics, Acharya Institute of Graduate Studies, Bengaluru, Karnataka, INDIA

M. A. Sriraj, Department of Mathematics,Vidyavardhaka College of Engineering, Mysuru, Karnataka, INDIA