1) λ—central Morrey space
λ-中心Morrey空间
3) Morrey spaces
Morrey空间
1.
Boundedness of maximal operator in Morrey spaces and Carleson measure;
Morrey空间上极大算子的有界性和Carleson测度
2.
Let T be some sublinear operator, it is proved that if T is bounded in Lebesgue spaces , then it is bounded in Morrey spaces .
设 T 为次线性算子 ,如果 T 在Lebesgue空间Lp 上有界 ,则证明了T也在Morrey空间上有界 。
3.
In this paper,we will discuss boundedness of maximal operators in Morrey spaces,and obtain an equivalent relation between maximal operators M_q and M,that is ‖Mf‖__(L~(p,)(X~+,β))≤C‖f‖__(L~(p,)(X,μ))‖M_qf‖__(L~(p,)(X~+,β))≤C‖f‖__(L~(p,)(X,μ)).
主要讨论了齐型空间上的Morrey空间极大算子的有界性,得到了极大算子Mq与M的一个等价关系,即Mq是Lp,(X,μ)到Lp,(X+,β)有界的等价M的有界性。
4) Morrey-Campanato's spaces
Morrey-Campanato空间
5) Morrey-Herz space
Morrey-Herz空间
1.
Under the inspiration of the definitions of Morrey space and Herz spaces, we have the Morrey-Herz spaces.
在Morrey空间、Herz空间的定义启发下,我们知道有Morrey-Herz空间的概念。
2.
Using the relation between homogeneous Morrey-Herz spaces MK·α,λp,q(Rnn) and homogeneous Herz spaces K·α,pq(Rnn),some results on K·α,pq(Rnn) were extended.
利用齐次Morrey-Herz空间MK。
6) Morrey space
Morrey空间
1.
Properties of Morrey space in the polarized Heisenberg group;
极化Heisenberg群上Morrey空间的性质
2.
It is studied that the boundedeness of commutator of fractional integral on Lp(G) and Morrey spaces in Vilenkin groups.
在Vilenkin群上研究了分数次积分与BMO的交换子在Lp空间和Morrey空间上的有界性质。
3.
The aim of this note is to study the local regularity of solutions in Morrey spaces to the elliptic equation in divergence form-(a_(ij)u_(x_i))_(x_j)+b_iu_(x_i)-(d_ju)_(x_j)+cu= (f_j)_(x_j),a.
x∈Ω的解在Morrey空间上的局部正则性,其中a_(ij)∈VMO∩L~∞(Ω),低阶项系数属于适当的Morrey空间。
补充资料：核型空间
核型空间
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