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Divergence conditions for Riesz means of Rademacher functions
Kalyabin G.A.
Some of the divergence conditions for Riesz means of Rademacher functions have been determined. A
Regular solutions of multiplicative-convolution equation in the Vladimirov algebra
Salekhova L., Chebotareva E.
Convolution operator of cutoff function
Sharp estimates for integral means for three classes of domains
Kayumov I.
analytic univalent function
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
New bounds for soft margin estimator via concavity of Gaussian weighting function
Ullah H., Pečarić J., Adil Khan M.
these bounds for the soft margin estimator, we utilize the concavity of the Gaussian weighting function
Construction of optimal ideal spaces for cones of nonnegative functions
Bakhtigareeva É.G.
Construction of optimal ideal spaces for cones of nonnegative functions
Solution method for monotone mixed variational inequalities
Konnov I., Pinyagina O.
regularization and a descent technique over a gap (merit) function. The same uniformly convex auxiliary function
From exteriorization of mental functions to exopsyche: forward to progress or back to archaic?
Sirotkina L.S., Primak A.L., Primak O.L.
From exteriorization of mental functions to exopsyche: forward to progress or back to archaic?
The Riemann problem for functions with polar lines of higher orders
Afonina A., Salekhova I.
and inhomogeneous Riemann problems for functions with polar lines of orders pk +1 (k = 1, 2, … ), pk ⩾ 0. We study
Positivity of sums and integrals for n-convex functions via the Fink identity
Khan A.R., Pečarić J.E., Praljak M., Varošanec S.
We consider the positivity of the sum Σ i=1 ; n ρ i F(ξ i ), where F is a convex function of higher

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