Topological Indices of Graphs from Vector Spaces

Topological indices are numbers that applied to a graph and can be used describe specific properties through algebraic structures. Algebraic theory is helpful tool in range of chemistry domains. Because it helps explain how the different symmetries molecules crystals affect their structure dynamics, powerful theoretical approach for forecasting both common uncommon characteristics molecules. A topological index converts chemical into number contributes lot theory. In this article, we compute Wiener index, Zagreb indexes, polynomial, Hyper-Wiener ABC eccentricity-based nonzero component union from vector space.