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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
ENVIRONMENTAL FUNCTIONS OF GREEN SPACES AND THEIR IMPACT ON THE URBAN MICROCLIMATE
Borisova Ekaterina
The article deals with environmental functions and the impact of green space in urban climate
Optimal Banach function space for the given cone of decreasing functions from weighted Lp-space
Bakhtigareeva E.
Optimal Banach function space for the given cone of decreasing functions from weighted Lp-space
A trace formula for functions of contractions and analytic operator Lipschitz functions
Malamud M., Peller V., Neidhardt H.
A trace formula for functions of contractions and analytic operator Lipschitz functions
On the analytic continuation of the Lauricella function F D (N)
Bezrodnykh S.I.
On the analytic continuation of the Lauricella function F D (N)
Characterizations of commutators of the maximal function in total Morrey spaces on stratified Lie groups
Guliyev V.S.
Characterizations of commutators of the maximal function in total Morrey spaces on stratified Lie
Analytic continuation of Lauricella's function F D(N) for large in modulo variables near hyperplanes {z j = z l}
Bezrodnykh S.I.
We consider the Lauricella hypergeometric function (Formula presented.), depending on (Formula
Theoretical fundamentals for unimodality estimation of an objective functional in the optimal control problem
Diveev A.I., Shmalko E.Y., Sofronova E.A.
on the type of functional under investigation. It turned out that in the case of solving optimization problems
Bohr's inequalities for the analytic functions with lacunary series and harmonic functions
Kayumov I., Ponnusamy S.
© 2018 Elsevier Inc. We determine the Bohr radius for the class of all functions f of the form f

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