We show that the Rochberg spaces induced by complex interpolation form themselves
complex interpolation scales, obtain the interpolated spaces and associated derivations. We …

We generalize a well-known sufficient condition for interpolating sequences for the Hilbert
Bergman spaces to other Bergman spaces with normal weights (as defined by Shields and …

We show that de Branges–Rovnyak spaces include as special cases a number of spaces,
such as the Hardy space, the Fock space, the Hardy–Sobolev space and the Dirichlet space …

We show that Rochberg's generalized interpolation spaces X (n) arising from analytic
families of Banach spaces form exact sequences 0→ X (n)→ X (n+ k)→ X (k)→ 0. We study …

We give a complete characterization of limiting interpolation spaces for the real method of
interpolation using extrapolation theory. For this purpose the usual tools (eg, Boyd indices or …

The theory of Banach spaces of Dirichlet series has drawn an increasing attention in the
recent 25 years. One of the main interest of this new theory is that of defining analogues of …

Interpolating Sequences for Besov Spaces Page 1 Journal of Functional Analysis 192, 319–341
(2002) doi:10.1006/jfan.2002.3905 Interpolating Sequences for Besov Spaces Bjarte B.oe …

We study certain interpolation and extension properties of the space of regular operators
between two Banach lattices. Let $ R_p $ be the space of all the regular (or equivalently …

This book presents interpolation theory from its classical roots beginning with Banach
function spaces and equimeasurable rearrangements of functions, providing a thorough …

We show that if $(\ell_ {\phi_0},\ell_ {\phi_1}) $ is a couple of suitable Orlicz sequence
spaces then the corresponding Rochberg derived spaces of all orders associated to the …