A characterization of Besov Spaces of para-accretive type and its application
2010
Hochschulschrift
Zugriff:
98
There are two folds in this article. One fold is to characterize the Besov spaces of para-accretive type $\dot B^{\alpha, q}_{b,p}$, which reduces to the classical Besov spaces when the para-accretive function is constant, by using a discrete Calder\'on-type reproducing formula and Plancherel-P\^lya-type inequality associated to a para-accretive function $b$ in $\mathbb R^n$. The other is to show that a generalized singular integral operator $T$ with $M_bTM_b \in WBP$ is bounded from $\dot B^_$ to $\dot B^_$ if $Tb=T^*b=0$ for $\max
Titel: |
A characterization of Besov Spaces of para-accretive type and its application
|
---|---|
Autor/in / Beteiligte Person: | Li, Jyun-Sian ; 李俊賢 |
Link: | |
Veröffentlichung: | 2010 |
Medientyp: | Hochschulschrift |
Sonstiges: |
|