Tempered homogeneous function spaces, II
H Triebel - arXiv preprint arXiv:1601.00432, 2016 - arxiv.org
This paper deals with homogeneous function spaces of Besov-Sobolev type within the
framework of tempered distributions in Euclidean $ n $-space based on Gauss-Weierstrass …
framework of tempered distributions in Euclidean $ n $-space based on Gauss-Weierstrass …
[图书][B] Function spaces with dominating mixed smoothness
H Triebel - 2019 - ems.press
These notes deal with spaces Sr p, q A (Rn) of Besov–Sobolev type with dominating mixed
smoothness, where A∈{B, F}, r∈ R, 0< p≤∞, 0< q≤∞, and their counterparts Sr p, q A [Ω,] …
smoothness, where A∈{B, F}, r∈ R, 0< p≤∞, 0< q≤∞, and their counterparts Sr p, q A [Ω,] …
[图书][B] Beyond Sobolev and Besov
C Schneider - 2021 - Springer
The monograph Beyond Sobolev and Besov grew out of the habilitation thesis of the author
written in 2019. In view of the substantial material, decision was taken to collect the obtained …
written in 2019. In view of the substantial material, decision was taken to collect the obtained …
[HTML][HTML] New molecular characterizations of anisotropic Musielak–Orlicz Hardy spaces and their applications
J Liu, DD Haroske, D Yang - Journal of Mathematical Analysis and …, 2019 - Elsevier
Let φ: R n×[0,∞)→[0,∞) be an anisotropic growth function and A a general expansive matrix
on R n. Let HA φ (R n) be the anisotropic Musielak–Orlicz Hardy space associated with A …
on R n. Let HA φ (R n) be the anisotropic Musielak–Orlicz Hardy space associated with A …
Non-smooth atomic decompositions, traces on Lipschitz domains, and pointwise multipliers in function spaces
C Schneider, J Vybíral - Journal of Functional Analysis, 2013 - Elsevier
We provide non-smooth atomic decompositions for Besov spaces Bp, qs (Rn), s> 0, 0< p,
q⩽∞, defined via differences. The results are used to compute the trace of Besov spaces on …
q⩽∞, defined via differences. The results are used to compute the trace of Besov spaces on …
Traces on Lipschitz Domains
C Schneider - Beyond Sobolev and Besov: Regularity of Solutions of …, 2021 - Springer
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