Investigation of Lower and Upper Bounds of a Jump Graph Using Topological Indices

Topological indices are a type of mathematical measure that relate to the atomic composition of any straight forward finite graph. For quantitative structure-activity relationship (QSAR) and quantitative structure-property relationship (QSPR) analyses [1]. The main aim of this paper is to find new bounds of a jump graph using some topological indices like Hyper Zagreb index, Nirmala Index, VL Index and Forgotten topological index.The Topological indices are mathematical techniques used to mathematically correlate the relationship between the chemical structure and various physical attributes, chemical reactivity, or biological activity.