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On normal $\tau$-measurable operators affiliated with semifinite von Neumann algebrasOn normal $\tau$-measurable operators affiliated with semifinite von Neumann algebras

О конформно киллинговых и гармонических формах на Римановых симметрических пространствах, simply connected and irreducible symmetric space with negative scalar curvature. We also prove

On supremum operators, the supremum operator is defined. The necessary and sufficient for the inequality with nonnegative weight

On spectral problems with conditions on submanifolds of arbitrary dimensionWe consider elliptic nonnegative symmetric operator on a closed smooth manifold on the space

Fourier–Bessel Transforms of Measures and Qualitative Properties of Solutions of Singular Differential EquationsIn this paper, we review a number of results about the Fourier–Bessel transformation of nonnegative

Inequalities for the block projection operatorsOriginally studied by Gohberg and Krein, the block projection operators admit a natural extension

Bit complexity of computing solutions for symmetric hyperbolic systems of PDEs (Extended abstract)
of bit complexity of computing solution operators for symmetric hyperbolic systems of PDEs. Here we

On the $\tau$-compactness of products of $\tau$-measurable operators adjoint to semi-finite von Neumann algebras of certain nonnegative $\tau$-measurable operators. We state sufficient conditions of the $\tau

Schrödinger type operators on local generalized Morrey spaces related to certain nonnegative potentialsWe establish the boundedness of some Schrödinger type operators on local generalized Morrey spaces

On normal τ-measurable operators affiliated with semifinite von Neumann algebras-measurable operators are obtained; it is established that: 1) each τ-compact q-hyponormal operator is normal; 2) if a τ

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