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Inequalities of the Jensen and Edmundson-Lah-Ribarič type for 3-convex functions with applications functionals and 3-convex functions. Obtained results are then applied to generalized means and power means

Positivity of Sums and Integrals for n-Convex Functions via Abel-Gontscharoff's Interpolating Polynomial and Green FunctionsWe consider positivity of sum Sigma(n)(i=1) p(i)f(x(i)) involving convex functions of higher order

A Simple Dual Decomposition Method for Resource Allocation in Telecommunication Networks obtain a convex optimization problem involving capacity and balance constraints. By using the dual

Necessary conditions for an extremum for 2-regular problems is a closed convex set of Y. The authors say that the mapping Fcolon X to Y is 2-regular at a point

Immobile indices in linear Semi-infinite and Copositive Programming sets and permit to deduce efficient optimality conditions which do need use any Constrain

Topological splines in locally convex spaces theory of locally convex spaces. A method of their exact calculation is presented. The approximating

On operator monotone and operator convex functions© 2016, Allerton Press, Inc.We establish monotonicity and convexity criteria for a continuous

Analytic functions with polar and logarithmic singularities and locally convex boundary values at the infinity and generalize univalent convex functions defined in the exterior of the unit disc. We prove sharp

Positivity of sums and integrals for n-convex functions via the Fink identityWe consider the positivity of the sum Σ i=1 ; n ρ i F(ξ i ), where F is a convex function of higher

Fejér type inequalities for higher order convex functions and quadrature formulaeThe aim of this paper is to obtain Fejér type inequalities for higher order convex functions

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