Analysis of Bridge Graph by Means of K-Banhatti Sombor Invariants

Any number that can be uniquely determined by a graph is called a graph invariant. During the last twenty years’ countless mathematical graph invariants have been characterized and utilized for correlation analysis. However, no reliable examination has been embraced to decide, how much these invariants are related with a network graph or molecular graph. In this paper, it will discuss three different variants of bridge networks with good potential of prediction in the field of computer science, mathematics, chemistry, pharmacy, informatics and biology in context with physical and chemical structures and networks, because K-Banhatti Sombor invariants are freshly presented and have numerous prediction qualities for different variants of bridge graphs or networks. These deduced results can be used for the modelling of computer networks like LAN, MAN, WAN, backbone of internet and other networks/structures of computers, power generation, bio-informatics and chemical compound.