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Let H be a Hilbert space and let A be a simple symmetric operator in H with equal deficiency indices d := n±(A) < 1. We show that if, for all  in an open interval I  R, the dimension of defect subsp...
We consider integrable open chain models formulated in terms of generators of affine Hecke algebras. The hierarchy of commutative elements (which are analogs of the commutative transfer-matrices) are ...
In the present paper, we study some direct results in Lp -approximation by a linear combination of a new sequence of linear positive operators. The error in the approximation is estimated in terms of ...
We study the superposition operators (also called Nemytskii operators) between spaces of almost periodic functions with values in a complete metric space or in a Banach space. We establish new resul...
In this paper, we establish conditions under which a given well-defined linear operator that is not bounded on a given non-archimedean Hilbert space would be well-defined and bounded on another non-...
In this paper we give some properties of good and special convergence (introduced by L. d’Apuzzo in 1977) of the sequence of successive approximations associated to the Bernstein operators of unifor...
In this paper we introduce and investigate Hankel operators on infinite dimensional entire functionals with growth conditions. First, we prove that this generalized Hankel operator is well defined a...
The aim of this work is to introduce and study Hankel operators on infinite dimensional space of entire functions with exponential growth conditions. First, we give a necessary and sufficient condit...
In this paper, we establish several general theorems for the boundedness of the anisotropic sublinear operators on a weighted Lebesgue space. Conditions of these theorems are satisfied by many importa...
In this paper, we study Marcinkiewicz integral operators with rough kernels supported by surfaces of revolutions. We prove that our operators are bounded on Lp under certain convexity assumptions on o...
In this paper, we study the Lp mapping properties of singular integral operators with kernels belonging to certain block spaces. These operators have singularities along sets of the form {x=F (|y|)y'}...

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