Multiplicatively Simpson Type Inequalities via Fractional Integral

Multiplicative calculus, also called non-Newtonian represents an alternative approach to the usual calculus of Newton (1643–1727) and Leibniz (1646–1716). This type was first introduced by Grossman Katz it provides a defined calculation, from start, for positive real numbers only. In this investigation, we propose study symmetrical fractional multiplicative inequalities Simpson type. For this, establish new identity multiplicatively differentiable functions. Based on that identity, derive Simpson-type convex functions via integral operators. We finish providing some applications analytic inequalities.