Leszek Skrzypczak

Entropy Numbers of Embeddings of Weighted Besov Spaces

AbstractWe investigate the asymptotic behavior of the entropy numbers of the compact embedding

Entropy numbers of embeddings of function spaces with Muckenhoupt weights, III. Some limiting cases

B^{s_1}_{p_1,q_1} \!\!(\mbox{\footnotesize\bf R}^d, \alpha) \hookrightarrow B^{s_2}_{p_2,q_2} \!\!({\xxR}).

Entropy numbers of Sobolev embeddings of radial Besov spaces

Here

Embedding properties of weighted Besov-type spaces

B^s_{p,q} \!({\mbox{\footnotesize\bf R}^d}, \alpha)

Mapping Properties of Pseudodifferential Operators on Manifolds with Bounded Geometry

denotes a weighted Besov space, where the weight is given by

Limiting embeddings in smoothness Morrey spaces, continuity envelopes and applications

w_\alpha (x) = (1+| x |^2)^{\alpha/2}

Corrigendum: Corrigendum to the paper: On approximation numbers of Sobolev embeddings of weighted function spaces [J. Approx. Theory 136 (2005) 91-107]

, and

Embedding properties of Besov-type spaces

B^{s_2}_{p_2,q_2} \!({\mbox{\footnotesize\bf R}^d})