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Generalized Steffensen's inequality by Fink's IdentityBy using Fink's Identity, Green functions, and Montgomery identities we prove some identities

Positivity of sums and integrals for n-convex functions via the Fink identity representation of the function F via the Fink identity and the Green function that leads us to identities from

Positivity of sums and integrals for n-convex functions via the Fink identity and new Green functions. Analogous for integral (Formula Presented) is also given. Represen-tation of a function f via the Fink

Extensions in Time Scales Integral Inequalities of Jensen's Type via Fink's IdentityIn this paper, using Fink's identity and Green's function, we obtain several extensions of Jensen

Majorization inequalities via Green functions and Fink’s identity with applications to Shannon entropy by using well-known Fink’s identity and new types of Green functions, introduced by Mehmood et al. (J

Generalization of cyclic refinements of Jensen’s inequality by Fink’s identity-order convex function by means of Lagrange–Green’s function and Fink’s identity. We formulate the monotonicity

Estimation of divergences on time scales via the Green function and Fink’s identity-convex functions involving Csiszár divergence on time scales using the Green function along with Fink’s identity

MEASURE THEORETIC GENERALIZATIONS OF JENSEN’S INEQUALITY BY FINK’S IDENTITYMEASURE THEORETIC GENERALIZATIONS OF JENSEN’S INEQUALITY BY FINK’S IDENTITY

Estimation of different entropies via Abel–Gontscharoff Green functions and Fink’s identity using Jensen type functionalsEstimation of different entropies via Abel–Gontscharoff Green functions and Fink’s identity using

Estimation of different entropies via Abel–Gontscharoff Green functions and Fink's identity using Jensen type functionals are used to estimate the Shannon entropy. The Abel–Gontscharoff Green functions and Fink's Identity

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