Results 31 to 40 of about 32,869 (134)
New frames of Besov and Triebel-Lizorkin spaces [PDF]
Let s≺0. The author obtains some new frames for Besov spaces Bpqs(ℝn) with 1≤p, q≤∞ and Triebel-Lizorkin spaces Fpqs(ℝn) with 1≺p≺∞ and 1≺q≤∞ by a dual method via the subatomic characterizations of these spaces when s ...
Dachun Yang
core +1 more source
Schatten Properties of Calderón–Zygmund Singular Integral Commutator on stratified Lie groups [PDF]
We provide full characterisation of the Schatten properties of $[M_b,T]$, the commutator of Calder\'{o}n--Zygmund singular integral $T$ with symbol $b$ $(M_bf(x):=b(x)f(x))$ on stratified Lie groups $\mathbb{G}$. We show that, when $p$ is larger than the
Ji Li, Xiao Xiong, Fu-Lin Yang
semanticscholar +1 more source
Oscillations and differences in Besov-Morrey and Besov-type spaces [PDF]
In this paper we investigate Besov-Morrey spaces $\mathcal{N}^{s}_{u,p,q}(\Omega)$ and Besov-type spaces $B^{s,\tau}_{p,q}(\Omega)$ of positive smoothness defined on Lipschitz domains $\Omega \subset \mathbb{R}^d$ as well as on $\mathbb{R}^d$. We combine
Weimar, Markus, Hovemann, Marc
core +1 more source
The dual of Besov spaces on fractals [PDF]
For certain classes of fractal subsets F of $ℝ^n$, the Besov spaces $B_α^{p,q}(F)$ have been studied for α > 0 and 1 ≤ p,q ≤ ∞. In this paper the Besov spaces $B_α^{p,q}(F)$ are introduced for α < 0, and it is shown that the dual of $B_α^{p,q}(F)$ is $B_{
Jonsson, Alf, Wallin, Hans
core
Composition operators between the Hardy space Hp and the Bergman spaces Lqa
We study composition operators C φ between the Hardy space H p and the Bergman spaces L qa , between the Besov type space Bp,p-1 and the Bergman spaces L qa . Using the main results in this paper, as a result, we can also prove the following: If 0
R. Yoneda
semanticscholar +1 more source
Nonlinear Solution of Linear Inverse Problems by Wavelet–Vaguelette Decomposition
We describe the wavelet–vaguelette decomposition (WVD) of a linear inverse problem. It is a substitute for the singular value decomposition (SVD) of an inverse problem, and it exists for a class of special inverse problems of homogeneous type—such as ...
D. Donoho
semanticscholar +1 more source
Besov Spaces On Domains In R d [PDF]
. We study Besov spaces B ff q (Lp(\Omega\Gamma95 0 ! p; q; ff ! 1 on domains\Omega in R d . We show that there is an extension operator E which is a bounded mapping from B ff q (Lp(\Omega\Gamma9 onto B ff q (Lp (R d )).
Sharpley, Robert C +3 more
core
Wavelet decompositions of anisotropic Besov spaces
In [6, 11], a technique was presented apted to characterize interpolation spaces with wavelet decompositions which only depended on the Jackson and the Bernstein inequalities.
Os Anita Tabacco +3 more
core
Wavelets and Real Interpolation of Besov Spaces
In view of the importance of Besov space in harmonic analysis, differential equations, and other fields, Jaak Peetre proposed to find a precise description of (Bp0s0,q0,Bp1s1,q1)θ,r. In this paper, we come to consider this problem by wavelets.
Qixiang Yang +3 more
core +1 more source
Exact order estimates of the best $m$-term trigonometric approximation and the best orthogonal trigonometric approximation of functions from the Nikol'skii-Besov-type classes $B^{\Omega}_{p,\theta}$ in the Lebesgue subspaces $B_{q,1}$ for certain ...
O. V. Fedunyk-Yaremchuk +2 more
semanticscholar +1 more source

