In this paper some new Ostrowski type inequalities for co-ordinated s-convex functions in the second sense are obtained.

Abstract In this paper, we establish some Hermite–Hadamard–Fejér type inclusions for the product of two co-ordinated convex interval-valued functions. These are generalizations results given in earlier works.

Abstract In this study, we prove equality for twice partially differentiable mappings involving the double generalized fractional integral. Using established identity, offer some Simpson’s type inequalities co-ordinated convex functions in a rectangle from plane $\mathbb{R} ^{2}$ R 2 </mml:msu...

In this paper, we establish some new versions of Hermite–Hadamard type inequalities for co-ordinated convex functions via q1,q2-integrals. Since the are newly proved, therefore consider examples and show their validity particular choices q1,q2∈(0,1). We hope that readers interest in these results.

In this study, we prove equality for twice partially differentiable mappings involving the double generalized fractional integral. Using established identity, offer some Simpson?s type inequalities co-ordinated convex functions in a rectangle from plane R2.

In this paper, new Hermite-Hadamard type inequalities for coordinated convex and co-ordinated quasi convex functions are proved in a unique way. These results generalize many results proved in earlier works for these classes of functions. Finally, applications of our results are given to estimate the product of moments of two independent continuous random variables.