"Embeddings of anisotropic Besov spaces into Sobolev spaces"Bartusel, DavidWe are interested in embeddings of the form \(\dot{B}_{p,r}^{\alpha}(A)\hookrightarrow W^{n,q}(\mathbb{R}^d)\) and \(B_{p,r}^{\alpha}(A)\hookrightarrow W^{n,q}(\mathbb{R}^d)\), i.e. to decide whether a given (homogeneous or inhomogeneous) anisotropic Besov space embeds into a given Sobolev space. For this purpose, we employ general embedding results for decomposition spaces, as proved by Voigtlaender. |
| http://univie.ac.at/projektservice-mathematik/e/talks/Bartusel_2021-06_Abstract-Online-ICCHA.pdf |
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