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Mean-value theorem for B-harmonic functions
Shishkina, E. L.
We establish a mean value property for the functions which is satisfied to Laplace–Bessel equation
Coefficients problems for Bloch functions
Kayumov I., Wirths K.
to estimate the values of functionals in the coefficients of Bloch functions.
Continuous dependence of solutions to functional differential equations on the scaling parameter
Rossovskii L.E.
For a functional differential equation with rescaling, we establish the Gårdingtype inequality
Hardy-type inequalities on the weighted cones of quasi-concave functions
Persson L.-E., Shambilova G.E., Stepanov V.D.
-concave functions for all 0 < p, q < ∞ isgiven.
Functional Inequalities for the Mittag–Leffler Functions
Mehrez K., Sitnik S.M.
In this paper, some Turán-type inequalities for Mittag–Leffler functions are considered. The method
Survey paper : The derivation of the generalized functional equations describing self-similar processes
Nigmatullin R., Baleanu D.
The generalized functional equations describing a wide class of different self-similar processes
Generalized Volterra functions, its integral representations and applications to the Mathieu-type series
Mehrez, Kh., Sitnik, S. M.
In this paper we introduce the new class of generalized Volterra functions. We prove some integral
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
EXTENDED GENERALIZED MITTAG-LEFFLER FUNCTION APPLIED ON FRACTIONAL INTEGRAL INEQUALITIES
Andrić M., Farid G., Pečarić J., Siddique M.U.
inequalities. To obtain these, an extended generalized Mittag-Leffler function and its fractional integral
Subadditivity inequalities in von Neumann algebras and characterization of tracial functionals
Tikhonov O.
We examine under which assumptions on a positive normal functional φ on a von Neumann algebra, M

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