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for n-convex functions and to give some bounds for integrals in these representations.

s(z)=anzn+an+1zn+1+... (n1) regular in |z|<1 and satisfying the condition |u (θ1) -u (θ2) |≤K| θ1-θ2

and convex differentiable constraints is considered. We prove the convergence of the method with an arbitrary

as a generalization of a convex optimization problem under arbitrary right-hand side constraint

at the infinity and generalize univalent convex functions defined in the exterior of the unit disc. We prove sharp

for convex functions, within the framework of a generalized operator integral. Results are general in nature

In the paper, we use Jensen’s inequality for diamond integrals and generalize it for n-convex

of n-convex functions. In seek of application to information theory, some estimates for new functional

-empty convex set. We prove an extension of the Hadwiger theorems about approximations of convex compact sets

Страница 5 из 13507