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Positivity of sums and integrals for n-convex functions via the Fink identity and new Green functionsWe consider positivity of sum (Formula Presented)) involving convex functionsof higher order

CONSTRUCTIONS OF INPUT AND OUTPUT ISOQUANTS IN DEA MODELS WITH SELECTIVE CONVEXITY Envelopment Analysis models with selective convexity. Computational ex-periments using real-life datasets

The method of multipliers for nonlinearly constrained variational inequalities and convex differentiable constraints is considered. We prove the convergence of the method with an arbitrary

Families of domains with best possible hardy constantWe geometrically describe families of non-convex plane and spatial domains in which the basic Hardy

Refinements of some integral inequalities for unified integral operatorsIn this paper we are presenting the refinements of integral inequalities established for convex

GENERALIZED STEFFENSEN-TYPE INEQUALITIES BY ABEL-GONTSCHAROFF POLYNOMIAL, we present mean value theorems and n-exponential convexity for these functionals. We also give

Generalized Jensen's functional on time scales via extended Montgomery identityIn the paper, we use Jensen's inequality for diamond integrals and generalize it for n-convex

NOTE ON GENERALIZATION OF THE JENSEN-MERCER INEQUALITY BY TAYLOR'S POLYNOMIALWe present generalizations of the Jensen .Mercer inequality for the class of n -convex functions

INTEGRAL ERROR REPRESENTATION OF HERMITS INTERPOLATING POLYNOMIALS AND RELATED GENERALIZATIONS OF STEFFENSEN'S INEQUALITY for n-convex functions and to give some bounds for integrals in these representations.

On Calculation of the Norm of a Monotone Operator in Ideal Spaces operators acting from one ideal space to another under matching convexity and concavity properties

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