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Fourier-Bessels transform of a generalized function Vanishing outside a bounded surface
Shishkina, E. L.
The Fourier-Bessel transform of any generalized function f € S'ev vanishing outside a bounded
Hardy type inequalities with weights dependent on the bessel functions
Nasibullin R.
term. Using the Bessel functions we prove one dimensional inequality and their multidimensional analogs
On the Partial Stability in the Probability of Nonlinear Stochastic Functional-Differential Systems with Aftereffect (Delay)
Vorotnikov V.I., Martyshenko Y.G.
Abstract: A system of nonlinear functional-differential equations with aftereffect (delay
Positivity of Sums and Integrals for n-Convex Functions via Abel-Gontscharoff's Interpolating Polynomial and Green Functions
Khan A.R., Pecaric J.E., Praljak M., Varosanec S.
We consider positivity of sum Sigma(n)(i=1) p(i)f(x(i)) involving convex functions of higher order
Analytic continuation of the Kampé de Fériet function and the general double Horn series
Bezrodnykh S.I.
For the Kampé de Fériet function, such analytic continuation formulas are obtained that allow one
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
Nonexistence results for some nonlinear elliptic and parabolic inequalities with functional parameters
Galakhov E., Salieva O., Uvarova L.
and parabolic inequalities with functional parameters involving the p(x)- Laplacian operator. The proof is based
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
Levinson type inequalities for higher order convex functions via Abel–Gontscharoff interpolation
Adeel M., Khan K.A., Pečarić Ð., Pečarić J.
functions by using Abel–Gontscharoff interpolation. Cebyšev, Grüss, and Ostrowski-type new bounds are also
Three-weighted Hardy-type inequality on the cone of quasi-monotone functions
Gol'dman M.L., Sorokina M.V.
Three-weighted Hardy-type inequalities are investigated on a set of functions possessing monotony

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