O integralnoj reprezentaciji linearnog operatora
O спектре операторов в идеальных пространствах
Omnipresent holomorphic operators and maximal cluster sets
On a binary relation between normal operators
The main goal of this paper is to clarify the antisymmetric nature of a binary relation ≪ which is defined for normal operators A and B by: A ≪ B if there exists an operator T such that for all Borel subset Δ of the complex plane ℂ, where and are spectral measures of A and B, respectively (the operators A and B are allowed to act in different complex Hilbert spaces). It is proved that if A ≪ B and B ≪ A, then A and B are unitarily equivalent, which shows that the relation ≪ is a partial order...
On a cell decomposition for Hankel matrices and rational functions.
On a class of absolutely p-summing operators
On a class of Hausdorff compact and GSG Banach spaces
On a class of linear operators.
On a class of linear operators.
On a Class of Normaloid Operators.
On a class of operators on Orlicz spaces
On a class of Toeplitz + Hankel operators.
On a completion of prehilbertian spaces.
On a formula of le Merdy for the complex interpolation of tensor products.
On a function that realizes the maximal spectral type
We show that for a unitary operator U on , where X is a compact manifold of class , , and μ is a finite Borel measure on X, there exists a function that realizes the maximal spectral type of U.
On a Functional Which is Quadratic on A-orthogonal Vectors
On a generalization of Lumer-Phillips' theorem for dissipative operators in a Banach space
Using [1], which is a local generalization of Gelfand's result for powerbounded operators, we first give a quantitative local extension of Lumer-Philips' result that states conditions under which a quasi-nilpotent dissipative operator vanishes. Secondly, we also improve Lumer-Phillips' theorem on strongly continuous semigroups of contraction operators.
On a Hilbert-type operator with a class of homogeneous kernels.
On a Hilbert-type operator with a symmetric homogeneous kernel of -order and applications.
On a -polar decomposition of a bounded operator and matrices of -symmetric and -skew-symmetric operators.