CYCLICITY IN REPRODUCING KERNEL HILBERT SPACES OF ANALYTIC FUNCTIONS

In this pa- per, we propose a unified view, where the MMS is sought in a class of subsets whose boundaries belong to a kernel space (e.g., a Repro- ducing Kernel Hilbert Space –

Part of the research for this article was carried out while the authors were visiting the University of Bordeaux to participate at the Confer- ence on Harmonic Analysis,

The paper is structured as follows: In Section 2, we first recall important concepts about kernels on Wasserstein spaces W 2 (R). We then give a brief introduction to Wasserstein

Distributed localization in wireless sensor networks as a pre-image problem in a reproducing kernel Hilbert space.. Mehdi Essoloh, Cédric Richard, Hichem Snoussi,

We use a special version of the Corona Theorem in several variables, valid when all but one of the data functions are smooth, to generalize to the polydisc and to the ball results

Key words and phrases: kernel theorems, nuclear spaces, Colombeau generalized functions, Colombeau temperate generalized functions, integral operator, Schwartz distributions,

Throughout this section, d will be a strictly positive integer and Ω an open subset of R d.. These spaces give a good framework for the extension of linear maps and for the

We characterize the compactness of composition op- erators; in term of generalized Nevanlinna counting functions, on a large class of Hilbert spaces of analytic functions, which can