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Dominated convergence in measure on semifinite von Neumann algebras and arithmetic averages of measurable operators
Bikchentaev A., Sabirova A.
order bounded sequence of τ-compact operators includes a subsequence whose arithmetic averages converge
Dominated convergence in measure on semifinite von Neumann algebras and arithmetic averages of measurable operators
Bikchentaev A., Sabirova A.
order bounded sequence of τ-compact operators includes a subsequence whose arithmetic averages converge
On the Boundedness of Maximal Operators Associated with Singular Surfaces
Usmanov, Salim E., Усманов, Салим Э.
The paper is devoted to investigate maximal operators associated with singular surfaces
Averaging operator in the Lp spaces for 0<p<1
Batyrov B.E., Burenkov V.I.
Averaging operator in the Lp spaces for 0<p<1
METHODOLOGY FOR CALCULATING THE OPERATING PARAMETERS OF A LIQUID-GAS EJECTOR USING THE AVERAGE INTEGRAL PERFORMANCE
Gorelkina E.I.
for calculating the operating parameters of a liquid-gas ejector based on the average integral characteristic
On Maximal Operators Associated with a Family of Singular Surfaces
Usmanov, Salim E., Усманов, Салим Э.
Maximal operator associated with singular surfaces is considered in this paper. The boundedness
Homogenization of non-autonomous evolution problems for convolution type operators in randomly evolving media
Piatnitski A., Zhizhina E.
=L(t)u with an integral convolution type operator L(t) that has a non-symmetric jump kernel which is periodic in spatial
Unbounded random operators and Feynman formulae
Orlov Yu.N., Sakbaev V.Zh., Smolyanov O.G.
develop a method for finding the expectations of unbounded random operators on a Hilbert space
Feynman averaging of semigroups generated by Schrödinger operators
Borisov L.A., Orlov Y.N., Sakbaev V.Z.
The extension of averaging procedure for operator-valued function is defined by means
Hardy–Littlewood and Pitt's inequalities for Hausdorff operators
Dyachenko M., Nursultanov E., Tikhonov S.
In this paper we study transformed trigonometric series with Hausdorff averages of Fourier

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