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On Zipf-Mandelbrot entropy and 3-convex functions
Khalid S., Pečarić D., Pečarić J.
the n-exponential convexity and the log-convexity of the functions associated with the linear
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).
GENERALIZATION OF MAJORIZATION THEOREM-II
Latif N., Siddique N., Pecaric J.
deduced from our generalized results by using the family of (n + 1)-convex functions at a point. We give
GENERALIZED STEFFENSEN-TYPE INEQUALITIES BY ABEL-GONTSCHAROFF POLYNOMIAL
Fahad A., Pecaric J.
, we present mean value theorems and n-exponential convexity for these functionals. We also give
FURTHER IMPROVEMENT OF AN EXTENSION OF HOLDER-TYPE INEQUALITY
Jaksetic J., Pecaric J., Kalamir K.S.
functionals. Moreover, we study the action of related linear functionals on families of exponentially convex
Generalized fractional integral inequalities for exponentially (s, m) -convex functions
Qiang X., Farid G., Pečarić J., Akbar S.B.
fractional integral operators for s-convex, m-convex, (s, m) -convex, exponentially convex, exponentially s-convex
On (h, g; m)-Convexity and the Hermite-Hadamard Inequality
Andrić M., Pečarić J.
or exponentially (s, m)-convex functions. Also, the Hermite-Hadamard inequality for an (h, g; m)convex function
Generalization of cyclic refinements of Jensen’s inequality by Fink’s identity
Mehmood N., Butt S.I., Horváth L., Pečarić J.
of the linear functionals obtained from these identities utilizing the theory of inequalities for n-convex
GENERALIZED STEFFENSEN'S INEQUALITY BY MONTGOMERY IDENTITIES AND GREEN FUNCTIONS
Fahad A., Pecaric J.
+ 1)-convex functions and exponentially convex functions.
The punishing factors for convex pairs are 2n-1
Avkhadiev F., Wirths K.
with the set A(Ω, ∏) of functions f : Ω → ∏ holomorphic on Ω and we prove estimates for |f(n)(z)|, f ∈ A(Ω, Ω

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