Add to ORKGWe study the compactness of the embedding between Besov spaces on some type of isotropic fractal sets in the Euclidean space. The \u27degree of compactness\u27 of this embedding is expressed with the help of its entropy numbers
summary:We characterize compact embeddings of Besov spaces $B^{0,b}_{p,r}(\mathbb {R}^n)$ involving ...
Abstract. We introduce potential spaces on fractal metric spaces, investigate their embedding theore...
Abstract. For a compact metric space X let G = H(X) denote the group of self homeomorphisms with the...
AbstractWe investigate compactness and asymptotic behaviour of the entropy numbers of embeddings Bp1...
Abstract. Let 1 ≤ p, q < ∞, and let Ω be a bounded open subset of Rn. Then the Besov space B n/p ...
Abstract. We note a sharp embedding of the Besov space B ∞ 0,q(T) into exponential classes and prove...
AbstractWe introduce Hajłasz–Sobolev spaces involving walk dimensions on subsets of Rn that will 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...
Let $\Gamma$ be a fractal $h$-set and ${\mathbb{B}}^{{\sigma}}_{p,q}(\Gamma)$ be a trace space of Be...
Let (X; ae) be a metric space, let (K(X); e ae) denote the space of nonempty compact subsets of X wi...
The Hausdorff dimension of the graphs of the functions in Hölder and Besov spaces (in this case with...
We study compact embeddings for weighted spaces of Besov and Triebel-Lizorkin type where the weight ...
This paper deals with approximation numbers of the compact trace operator of an anisotropic Besov sp...
Let O be a bounded domain in Rn and denote by idO the restriction operator from the Besov space Bpq1...
summary:We characterize compact embeddings of Besov spaces $B^{0,b}_{p,r}(\mathbb {R}^n)$ involving ...
Abstract. We introduce potential spaces on fractal metric spaces, investigate their embedding theore...
Abstract. For a compact metric space X let G = H(X) denote the group of self homeomorphisms with the...
AbstractWe investigate compactness and asymptotic behaviour of the entropy numbers of embeddings Bp1...
Abstract. Let 1 ≤ p, q < ∞, and let Ω be a bounded open subset of Rn. Then the Besov space B n/p ...
Abstract. We note a sharp embedding of the Besov space B ∞ 0,q(T) into exponential classes and prove...
AbstractWe introduce Hajłasz–Sobolev spaces involving walk dimensions on subsets of Rn that will 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...
Let $\Gamma$ be a fractal $h$-set and ${\mathbb{B}}^{{\sigma}}_{p,q}(\Gamma)$ be a trace space of Be...
Let (X; ae) be a metric space, let (K(X); e ae) denote the space of nonempty compact subsets of X wi...
The Hausdorff dimension of the graphs of the functions in Hölder and Besov spaces (in this case with...
We study compact embeddings for weighted spaces of Besov and Triebel-Lizorkin type where the weight ...
This paper deals with approximation numbers of the compact trace operator of an anisotropic Besov sp...
Let O be a bounded domain in Rn and denote by idO the restriction operator from the Besov space Bpq1...
summary:We characterize compact embeddings of Besov spaces $B^{0,b}_{p,r}(\mathbb {R}^n)$ involving ...
Abstract. We introduce potential spaces on fractal metric spaces, investigate their embedding theore...
Abstract. For a compact metric space X let G = H(X) denote the group of self homeomorphisms with the...