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On Shannon and Zipf–Mandelbrot entropies and related results
Khalid S., Pečarić Ð., Pečarić J.
construct new family of exponentially convex functions and Cauchy-type means. © 2019, The Author(s).
Generalized Volterra functions, its integral representations and applications to the Mathieu-type series
Mehrez, Kh., Sitnik, S. M.
representations for them via Fox-Wright H-functions and Meijer G-functions. From positivity conditions
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
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
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
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
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
Refinements of Some Integral Inequalities for s,m -Convex Functions
Farid G., Chu Y.-M., Andrić M., Jung C.Y., Pečarić J., Kang S.M.
In this paper, the refinements of integral inequalities for all those types of convex functions
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.
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

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