AbstractWe establish two-sided estimates for entropy numbers of embeddings between certain weighted Banach sequence spaces with mixed norms. These estimates are “almost” sharp, in the sense that upper and lower bounds differ only by logarithmic terms and improve previous results by D. E. Edmunds and D. Haroske (1999, Dissertationes Math.380, 1–43; 2000, J. Approx. Theory104, 226–271). As an application we obtain also new upper entropy estimates for embeddings of Besov spaces in generalized Lipschitz spaces
We study compact embeddings for weighted spaces of Besov and Triebel-Lizorkin type where the weight ...
AbstractWe establish inequalities between entropy numbers and approximation numbers for operators ac...
This paper collects together a miscellany of results originally motivated by the analysis of the gen...
AbstractWe establish two-sided estimates for entropy numbers of embeddings between certain weighted ...
AbstractWe consider the embeddings of certain Besov and Triebel–Lizorkin spaces in spaces of Lipschi...
AbstractWe investigate compactness and asymptotic behaviour of the entropy numbers of embeddings Bp1...
Abstract. We note a sharp embedding of the Besov space B ∞ 0,q(T) into exponential classes and prove...
Let O be a bounded domain in Rn and denote by idO the restriction operator from the Besov space Bpq1...
AbstractWe determine the exact asymptotic behaviour of entropy and approximation numbers of the limi...
summary:Upper estimates are obtained for approximation and entropy numbers of the embeddings of weig...
Abstract. Let 1 ≤ p, q < ∞, and let Ω be a bounded open subset of Rn. Then the Besov space B n/p ...
We study the compactness of the embedding between Besov spaces on some type of isotropic fractal set...
AbstractWe determine the exact asymptotic behaviour of entropy numbers of diagonal operators from ℓp...
In this work we study entropy numbers of linear operators. We focus on entropy numbers of identities...
AbstractWe give the exact order of the dyadic entropy numbers of the identities from lnp to lnr wher...
We study compact embeddings for weighted spaces of Besov and Triebel-Lizorkin type where the weight ...
AbstractWe establish inequalities between entropy numbers and approximation numbers for operators ac...
This paper collects together a miscellany of results originally motivated by the analysis of the gen...
AbstractWe establish two-sided estimates for entropy numbers of embeddings between certain weighted ...
AbstractWe consider the embeddings of certain Besov and Triebel–Lizorkin spaces in spaces of Lipschi...
AbstractWe investigate compactness and asymptotic behaviour of the entropy numbers of embeddings Bp1...
Abstract. We note a sharp embedding of the Besov space B ∞ 0,q(T) into exponential classes and prove...
Let O be a bounded domain in Rn and denote by idO the restriction operator from the Besov space Bpq1...
AbstractWe determine the exact asymptotic behaviour of entropy and approximation numbers of the limi...
summary:Upper estimates are obtained for approximation and entropy numbers of the embeddings of weig...
Abstract. Let 1 ≤ p, q < ∞, and let Ω be a bounded open subset of Rn. Then the Besov space B n/p ...
We study the compactness of the embedding between Besov spaces on some type of isotropic fractal set...
AbstractWe determine the exact asymptotic behaviour of entropy numbers of diagonal operators from ℓp...
In this work we study entropy numbers of linear operators. We focus on entropy numbers of identities...
AbstractWe give the exact order of the dyadic entropy numbers of the identities from lnp to lnr wher...
We study compact embeddings for weighted spaces of Besov and Triebel-Lizorkin type where the weight ...
AbstractWe establish inequalities between entropy numbers and approximation numbers for operators ac...
This paper collects together a miscellany of results originally motivated by the analysis of the gen...