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NOTE ON GENERALIZATION OF THE JENSEN-MERCER INEQUALITY BY TAYLOR'S POLYNOMIAL

Matkovic A., Pecaric J.

We 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

Pecaric J., Pribanic A.P., Kalamir K.S.

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

Bakhtigareeva E.G., Goldman M.L.

operators acting from one ideal space to another under matching convexity and concavity properties

Concerning the Inequality of Hermite-Hadamard Generalized

Vivas-Cortez M., Valdés J.E.N., Agarwal P., Hernández J.E.

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

On Zipf–Mandelbrot entropy

Pečarić Đ., Pečarić J., Adil Khan M.

theory, ecology and economics, etc. The main purpose of this paper is to associate results for convex

Hermite-hadamard type integral inequalities for convex functions and their applications

Srivastava, H. M., Mehrez, S., Sitnik, S. M.

Hermite-hadamard type integral inequalities for convex functions and their applications

Two-level iterative method for non-stationary mixed variational inequalities

Konnov I., Salahuddin

-valued nonmonotone mapping and a general convex function, where only approximation sequences are known instead

Cutting methods with updating approximation sets for solving nonlinear programming problems: summary of the dissertation to obtain the scientic degree of candidate of physics and mathematics: speciality 01.01.09 - discrete mathematics and mathematical cybernetics

Yarullin R. S. (Rashid Samatovich)

АЛГОРИТМ ОТСЕЧЕНИЙ НА ОСНОВЕ ОДНОВРЕМЕННОЙ АППРОКСИМАЦИИ ДОПУСТИМОЙ ОБЛАСТИ И НАДГРАФИКА ЦЕЛЕВОЙ ФУНКЦИИ

Яруллин Рашид Саматович

Propose an algorithm for solving a convex programming problem. The algorithm belongs to the class

High-level excursions of Gaussian fields: a geometrical approach based on convexity. - Proc. the 1st Intern. congress of the Bernoulli Statistical Society, Tashkent, USSR, 8-14 September 1986

Носко В. П.

High-level excursions of Gaussian fields: a geometrical approach based on convexity. - Proc. the 1

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