Hypercyclicity of translation operators in a reproducing kernel Hilbert space of entire functions induced by an analytic Hilbert-space- valued kernel

To prove this we will introduce a square function operator and we will show that it is bounded from the space of finite real measures on R d to L 1,∞ (µ), by using Calder´

K) is the Banach space of continuous functions from Vq to K , equipped with the supremum norm.. be a finite or infinite sequence of elements

The Dwellers in the Garden of Allah 109... The Dwellers in the Garden of Allah

The main results of this section are Theorem 2.1, where we characterize m-variable weighted shifts (equivalently, multiplication m-tuples), which are spherical, and Theorem 2.5,

As we said in the previous introduction to the chapter the biggest requirement in our project is for it to be scalable and easy to modify, the scope of being scalable includes not

It is proved that every compact operator from a DF- space, closed subspace of another DF-space, into the space C(K) of continuous functions on a compact Hausdorff space K can

Theorem 1.1 implies the following result from [5]: every Polish abelian group is the quotient of a closed abelian subgroup of the unitary group of a separable Hilbert space

One of the most useful criteria of convergence of sequences is Cauchy’s Principle of Convergence, which allows us to prove the convergence of a sequence in R m without any