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Maximal Functions and the Dirichlet Problem in the Class of m-convex FunctionsIn this work, we introduce the concept of maximal m-convex (m cv) functions and we solve

GENERALIZED STEFFENSEN'S INEQUALITY BY MONTGOMERY IDENTITIES AND GREEN FUNCTIONS + 1)-convex functions and exponentially convex functions.

Estimates for integral means of hyperbolically convex functions for the integral means of the derivatives of such functions and consider an example of a hyperbolically convex

On the Coefficients of Quasiconformality for Convex Functions computed the quantity kf(r) for some convex functions. These examples led them to the conjecture that kf (r

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

On e-subgradient methods of non-differentiable optimizationconvex functions

To the theory of operator monotone and operator convex functionsWe prove that a real function is operator monotone (operator convex) if the corresponding

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

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

Estimates for integral means of hyperbolically convex functions for the integral means of the derivatives of such functions and consider an example of a hyperbolically convex

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