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Fractional integral related to Schrödinger operator on vanishing generalized mixed Morrey spacesWith b belonging to a new BMOθ(ρ) space, L=−△+V is a Schrödinger operator on Rn with nonnegative
On a supremum operatorDenote by germ{M}^{downarrow} the set of all non-negative, non-increasing functions on [0,infty
Commutator of fractional integral with Lipschitz functions associated with Schrödinger operator on local generalized Morrey spacesLet L= − Δ + V be a Schrödinger operator on Rn, where n≥ 3 and the nonnegative potential V belongs
Commutator of fractional integral with Lipschitz functions related to Schrödinger operator on local generalized mixed Morrey spacesLet L = −∆ + V be the Schrödinger operator on [Formula presented], where V ≠ 0 is a non-negative
On the calculation of bounds for the spectrum of a symmetric matrix D in the operator sense for the large-scale square matrices A and D, where D is positive
Spectral properties of functional-differential operators and a Gårding-type inequality, for any nonzero vector, the operator is positive definite. The symmetrized operator is considered which
The probability operator in quantum theory and quantization of a system of free fields operator establishing dynamical correspondence between classical and quantum Poisson brackets, is presented
Order Sharp Estimates for Monotone Operators on Orlicz–Lorentz ClassesWe consider the monotone operator P, which maps Orlicz-Lorentz class into some ideal space Y
О СИММЕТРИЧНЫХ ПРОСТРАНСТВАХ СО СВОЙСТВОМ КАТОA Banach space X is said to have the Kato property if every linear strictly singular operator in X
On Extreme Points of Sets in Operator Spaces and State SpacesWe obtain a representation of the set of quantum states in terms of barycenters of nonnegative
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