FURTHER IMPROVEMENT OF AN EXTENSION OF HOLDER-TYPE INEQUALITY functionals. Moreover, we study the action of related linear functionals on families of
exponentially convex On Zipf-Mandelbrot entropy and 3-convex functions the n-
exponential convexity and the log-
convexity of the functions associated with the linear
Generalized fractional integral inequalities for exponentially (s, m) -convex functions fractional integral operators for s-
convex, m-
convex, (s, m) -
convex,
exponentially convex,
exponentially s-
convex On Shannon and Zipf–Mandelbrot entropies and related results construct new family of
exponentially convex functions and Cauchy-type means. © 2019, The Author(s).
On (h, g; m)-Convexity and the Hermite-Hadamard Inequality or
exponentially (s, m)-
convex functions. Also, the Hermite-Hadamard inequality for an (h, g; m)
convex function
GENERALIZED STEFFENSEN-TYPE INEQUALITIES BY ABEL-GONTSCHAROFF POLYNOMIAL, we present mean value theorems and n-
exponential convexity for these functionals. We also give
GENERALIZATION OF MAJORIZATION THEOREM-IIThis paper begins with a rigorous study of
convex functions with the goal of developing
Generalization of cyclic refinements of Jensen’s inequality by Fink’s identityWe generalize cyclic refinements of Jensen’s inequality from a
convex function to a higher