Coordination of Classical and Dynamic Inequalities Complying on Time Scales

In this research article, we present extensions of some classical inequalities such as Schweitzer, Pólya–Szegö, Kantorovich and Greub–Rheinboldt fractional calculus on time scales. To investigate generalizations types inequalities, use the scales Riemann–Liouville type integrals. We explore dynamic delta their symmetric nabla versions. A scale is an arbitrary nonempty closed subset real numbers. The theory applied to combine results in one comprehensive form. unifies extends continuous versions discrete quantum analogues. By using scales, are presented more general This hybrid also widely inequalities.