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On estimates for solutions of systems of convex inequalities
Arutyunov A.V., Zhukovskiy S.E.
inequalities described by convex functions is estimated. As consequences, estimates for the distance from a
Generalized fractional integral inequalities for exponentially (s, m) -convex functions
Qiang X., Farid G., Pečarić J., Akbar S.B.
) -convex functions. These inequalities provide upper bounds, boundedness, continuity, and Hadamard type
On (h, g; m)-Convexity and the Hermite-Hadamard Inequality
Andrić M., Pečarić J.
A new class of (h, g; m)-convex functions is presented, together with its properties, thus
On Zipf-Mandelbrot entropy and 3-convex functions
Khalid S., Pečarić D., Pečarić J.
and the 3-convexity of the function. Further, we define linear functionals as the nonnegative differences
The punishing factors for convex pairs are 2n-1
Avkhadiev F., Wirths K.
, nonanalytic, characterization of bijective convex functions h : Δ → Ω not using the second derivative of h.
HERMITE INTERPOLATION WITH GREEN FUNCTIONS AND POSITIVITY OF GENERAL LINEAR INEQUALITIES FOR n-CONVEX FUNCTIONS
Khan A.R., Pecaric J.E.
We state new general linear identities and inequalities involving n-convex functions using Hermite
POPOVICIU TYPE INEQUALITIES FOR HIGHER ORDER CONVEX FUNCTIONS VIA LIDSTONE INTERPOLATION
Pecaric J., Praljak M.
Sigma(m)(i=1) p(i)f(x(i)) , where f is an n-convex function with even n. We also give integral analogues
Boundedness of fractional integral operators containing mittag-leffler functions via (S, m)-convexity
Farid G., Akbar S.B., Rehman S.U., Pečarić J.
Mittag-Leffler functions in the kernels. By using (s, m)-convex functions bounds of these operators
Lah–Ribarič type inequalities for (h, g; m)-convex functions
Andrić M., Pečarić J.
Recently introduced new class of (h, g; m)-convex functions unifies a certain range of convexity
On Rabier's result and nonbounded montgomery's identity
Fahad A., Jakšetić J., Pečarić J.
of result from [9] for the class of n-convex functions. © 2019 Element D.O.O. All Rights Reserved.

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