典型文献
Applications of multiresolution analysis in Besov-Q type spaces and Triebel-Lizorkin-Q type spaces
文献摘要：
In this survey,we give a neat summary of the applications of the multi-resolution analysis to the studies of Besov-Q type spaces Bγ1,γ2p,q(Rn)and Triebel-Lizorkin-Q type spaces Bγ1,γ2p,q(Rn).We will state briefly the recent progress on the wavelet characterizations,the boundedness of Calderón-Zygmund operators,the boundary value problem of Bγ1,γ2p,q(Rn)and Fγ1,γ2p,q(Rn).We also present the recent developments on the well-posedness of fluid equations with small data in Bγ1,γ2p,q(Rn)and Fγ1,γ2p,q(Rn).
文献关键词：
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作者姓名：
Pengtao LI;Wenchang SUN
作者机构：
School of Mathematics and Statistics,Qingdao University,Qingdao 266071,China;School of Mathematical Sciences,Nankai University,Tianjin 300000,China
文献出处：
引用格式：
[1]Pengtao LI;Wenchang SUN-.Applications of multiresolution analysis in Besov-Q type spaces and Triebel-Lizorkin-Q type spaces)[J].中国数学前沿,2022(03):373-435
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B类：
Applications,multiresolution,analysis,Besov,type,spaces,Triebel,Lizorkin,In,this,survey,give,neat,summary,applications,studies,2p,Rn,We,will,state,briefly,recent,progress,wavelet,characterizations,boundedness,Calder,Zygmund,operators,boundary,value,problem,also,present,developments,well,posedness,fluid,equations,small,data
AB值：
0.540014
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