1) Hardy-littlewood maximal operators
Hardy-Littlewood极大算子
1.
Hardy-Littlewood maximal operators M and M were first introduced by Hardy and Littlewood.
Hardy-Littlewood极大算子M及(?)最早是由Hardy及Littlewood提出的。
2) Hardy-Littlewood operator
Hardy-Littlewood算子
1.
Based on the definition of the Hardy -Littlewood operator,which is expan ded to even or odd function in real and the boundedness of the Hardy -Littlewood operator in the space BMO,this paper studies the qualities of operator in the space an d develops the new result of boundedn ess of the Hardy -Littlewood operato r in the space by estimating delicately.
文献[2]中,给出了R上奇偶延拓的Hardy-Littlewood算子的定义,并证明了Hardy-Little-wood算子在函数空间BMO上的有界性。
3) Hardy-Littlewood maximal function
Hardy-Littlewood极大函数
1.
In chapter 2, introducing the result on Hardy-Littlewood maximal function of (?)-measurable operators and property of convexΦ-function, then we generalize the conclusions in [1] by replaced p-norm withΦ-norm.
第二章介绍了(?)-可测算子的Hardy-Littlewood极大函数的有关引理和定理以及凸Φ函数的有关性质,然后把文献[1]中的几个结论中的p-范数推广成Φ-范数。
2.
We proveΦ-inequalities of Hardy-Littlewood maximal function of T-measurable operators in the sense of[1].
在[1]的意义下证明了τ-可测算子的Hardy-Littlewood极大函数的Φ-不等式。
4) Hardy-Littlewood maximal function mf
Hardy-Littlewood极大函数mf
5) rough Hardy-Littlewood higher order maximal commutator
粗糙核Hardy-Littlewood高阶极大交换子
1.
In this paper,it is proved that the rough Hardy-Littlewood higher order maximal commutator Mmb,Ω is bounded on weighted Morrey-Herz space MK·α,λp,q(ω1;ω2).
在本文中,给出了粗糙核Hardy-Littlewood高阶极大交换子Mb,Ω在加权Morrey-Herz空间M。
6) Hardy Littlewood maximal operator
Hardy-Litlewood极大算子
补充资料:极大算子和极小算子
极大算子和极小算子
maximal and mnmnal operators
极大算子和极小算子脚.劝加目邵目,汕面司啊呷rators;MaKC班Ma“比戚班M”n皿Ma几I.H丽姐epaT仰址] 由在具有紧支集的函数子空间上给定的微分表示式定义的算子的极大扩张和极小扩张(m助面旧1肚记mj刘h坦1 exte留ions).极大算子和极小算子的定义域可以分为许多情形具体描述,例如,对常微分算子、对椭圆算子、对常系数微分算子.
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