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Necessary and sufficient conditions for the boundedness of the maximal operator from lebesgue spaces to morrey-type spaces,8) to the weighted Lebesgue space L θ p2 ,v(0,8) for a certain weight function v determined by the functional
L1 -space for a positive operator affiliated with von Neumann algebra linear functionals on von Neumann algebra, and represent L1-type space as a space of continuous linear
Commutativity of projections and characterization of traces on Von Neumann algebras in the class of all positive normal functionals. We obtain some characterization of a trace on von Neumann
Estimates for the norms of monotone operators on weighted Orlicz–Lorentz classes to the Lebesgue measure on R+ belong to the weighted Orlicz space LΦ,ν. Reduction theorems are proved, which make
Полиномиальные неравенства в областях с острыми выступамиweighted Lebesgue space
On some Properties of Weighted Hilbert SpacesWe describe the weighted Hilbert spaces L2;w(Ω) with positive weight functions w(x) which
Characterization of Tracial Functionals on Von Neumann AlgebrasAbstract: It is proved that the inequality (Formula presented.) characterizes tracial functionals
On the Convergence of a Polynomial Projection Methods for One Class of Fractional Differential Equations of spaces of the required elements and the right parts of its correct statement is proposed and its
Conditional hypoellipticity and Fourier multipliers for weighted L_p-spaces with an exponential weight positive function on Omega; the Sobolev spaces above are constructed from the following weighted L_p-spaces
The modular inequalities for hardy-type operators on monotone functions in orlicz space functionin orlicz spacewith general weight.on weighted Orlicz spaces. The result is based on the theorem
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