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Rellich type inequalities in domains of the Euclidean space inequalities for all non-convex domains of dimension d ≥ 2 provided that the domains satisfy the exterior
Sharp Hardy type inequalities with weights depending on bessel function these inequalities for the case of convex domains with a finite inner radius. The proved statements
Conformal radius: At the interface of traditions convex holomorphic function into the Gakhov class.
Classes of uniformly convex and uniformly starlike functions as dual setsIn this paper the classes of uniformly convex and uniformly starlike functions are presented
Estimation of different entropies via Abel–Gontscharoff Green functions and Fink's identity using Jensen type functionals are used to construct new inequalities and generalized them for m-convex function. © 2018 The Authors
Majorization inequalities via Green functions and Fink’s identity with applications to Shannon entropy. Inequal. Appl. 2017:108, 2017). We give a generalized majorization theorem for the class of n-convex
Refinement of Jensen’s inequality and estimation of f- and Rényi divergence via Montgomery identity generalize the refinement of Jensen’s inequality and new inequalities of Rényi Shannon entropies for an m-convex
Estimation of different entropies via Hermite interpolating polynomial using Jensen type functionals inequalities for m-convex function. © 2020, Forum D'Analystes, Chennai.
Generalizations of Some Hardy-Littlewood-Pólya Type Inequalities and Related Results for real valued functions and r-convex functions respectively. We also obtain generalizations of some Hardy
INEQUALITIES OF THE EDMUNDSON-LAH-RIBARIC TYPE FOR SELFADJOINT OPERATORS IN HILBERT SPACES-Lah-Ribaric inequality for selfadjoint operators in Hilbert space that hold for the class of n -convex functions
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