In this paper we study divided difference operators of any order acting in function algebras. In the definition of difference quotient operators we use a tension structure defined on the set of points on which depend the functions of the algebras considered. In the paper we mention the oportunity for partial difference quotient operators as well as for some purely algebraic definition of divided difference operators in terms of the suitable Leibniz product rules.
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Here we present Conformable fractional Iyengar type inequalities with respect to Lp norms, with 1 < p ≤ ∞. The method is based on the right and left Conformable fractional Taylor’s formulae.
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