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The survey is devoted to diverse applications of Besov classes in operator theory

In this article we prove that for (Formula presented.), there exist pairs of self-adjoint operators

show that for functions in, there are no such Lipschitz type estimates for, nor in the operator norm

The survey is devoted to diverse applications of Besov classes in operator theory

estimates for $p>2$, nor in the operator norm.

forms on the one hand and the theory of generalized boundary triples of nonnegative symmetric operators

Differential-difference operators are considered on an infinite cylinder. The objective

of such operators is defined as a triple consisting of the interior symbol and the conormal symbols at plus

With a closed symmetric operator A in a Hilbert space (Formula presented.) a triple (Formula

operator D, a first order differential operator of index 1. We show that this spectral triple has simple

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