Ostrowski type inequalities and applications in numerical integration

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Ostrowski type inequalities in the sense of generalized $\mathcal{K}$-fractional integral operator for exponentially convex functions (2020, background): “Ostrowski inequalities have great importance while studying the error bounds of di ﬀ erent numerical quadrature rules, for example, the midpoint rule, Simpson’s rule, the trapezoidal rule, and other generalized K -fractional integrals, see [19, 21].”
Inequalities of Hermite-Hadamard Type for h-Convex Functions on Linear Spaces (2015, unknown): “Keywords : Convex functions, Integral inequalities, h-Convex functions.”
New estimates on generalization of some integral inequalities for s-convex functions and their applications (2012, result): “This result is known in the literature as the Ostrowski inequality [7].”
Ostrowski type inequalities for interval-valued functions using generalized Hukuhara derivative (2012, methodology): “In the book edited by Dragomir and Rassias [11] and recently in the book of Anastassiou [1] are given a brief review of state of art about Ostrowski type inequalities and its applications.”
New Inequalities of Simpson's Type for s-Convex Functions with Applications (2009, unknown): “In recent years many authors have established error estimations for the Simpson’s inequality; for reﬁnements, counterparts, generalizations and new Simpson-type inequalities, see [3] – [10], [12] and [19] – [24].”