齐次Morrey-Herz空间,homogeneous Morrey-Herz space
1)homogeneous Morrey-Herz space齐次Morrey-Herz空间
1.Boundedness of the high order commutators with variable kernels on thehomogeneous Morrey-Herz spaces;具变核的高阶交换子在齐次Morrey-Herz空间上的有界性
2.Boundedness of fractional multilinear commutators onhomogeneous Morrey-Herz spaces;齐次Morrey-Herz空间上分数次多线性交换子的有界性
3.Some basic inequalities and interpolation theorems onhomogeneous Morrey-Herz spaces;齐次Morrey-Herz空间上的一些基本不等式和插值定理
英文短句/例句
1.BOUNDEDNESS FOR COMMUTATORS ON HOMOGENEOUS MORREY-HERZ SPACES齐次Morrey-Herz空间上交换子的有界性(英文)
2.CBMO Estimates for the Commutators with Rough Kernel on Homogeneous Morrey-Herz Spaces具有粗糙核的交换子在齐次Morrey-Herz空间的CBMO估计
3.Boundedness of Parametric Marcinkiewicz Integrals with Variable Kernels on Homogeneous Morrey-Herz Spaces参数型Marcinkiewicz积分在齐次Morrey-Herz空间上的有界性
4.Boundedness of Fractional Multilinear Commutators on Homogeneous Morrey-Herz Space with Non-doubling Measures非齐型空间上齐次Morrey-Herz空间中分数次多线性交换子的有界性
5.Boundedness of some sublinear operators and commutators on homogeneous Morrey-Herz spaces with non doubling measures非齐型齐次Morrey-Herz空间中某些次线性算子和交换子的有界性
6.Boundedness of Some Higher-Order Commutators on Morrey-Herz Spaces Without Doubling Conditions非双倍测度下一类高阶交换子在非齐型齐次Morrey-Herz空间上的有界性
7.The Boundness of the Recon of N-dimensional Fractional Hardy Operators on Homogeneous Morrey-Herz SpacesN维分数次Hardy算子的交换子在齐次Morrey-Herz空间上的有界性
8.Boundedness for Commutators of a Class of Fractional Hardy Operators on Homogeneous Morrey-herz Spaces一类分数次Hardy算子的交换子在齐次Morrey-Herz空间上的有界性
9.The Properties of Commutators on Homogeneous Herz-Morrey Spaces;齐次Herz-Morrey空间中交换子的性质
10.Boundedness of Multilinear Riesz Potential on Product of Morrey and Herz-Morrey Spaces多线性Riesz位势在Morrey和Herz-Morrey乘积空间上的有界性
11.Boundedness of Some Commutators on the Morrey-Herz Spaces;Morrey-Herz空间上一些交换子的有界性
12.Boundedness of multilinear Calderón-Zygmund singular integral operators on Herz-Morrey spaces多线性Calderón-Zygmund在Herz-Morrey空间上的有界性
13.Weighted Hardy-Littlewood Averages on Homogeneous Herz Spaces;齐次Herz空间中的加权Hardy-Littlewood平均
14.Boundedness of the Higher Order Commutators on the Homogeneous Anisotropic Morrey-Herz Space极大粗糙高阶交换子在Morrey-Herz空间上的有界性
mutators of Homogeneous Fractional Integrals on Herz-Hardy Spaces带有齐次核的分数次积分交换子在Herz型Hardy空间上的有界性(英文)
16.Boundedness of Operators on Herz Spaces of the Homogeneous Spaces;齐型空间上Herz空间中的一些算子的连续性
17.Boundedness of some Commutators on Non-homogeneous Herz Space一类交换子在非齐型Herz空间中的有界性
18.Boundedness of Some Sublinear Operators on Herz-Type Hardy Spaces over Vilenkin Groups;一类次线性算子在局部紧Vilenkin群上Herz型空间上的性质
相关短句/例句
homogeneous Morrey-Herz spaces齐次Morrey-Herz空间
1.The study is conducted on the continuity of the parametric Marcinkiewicz integrals with variable kernelsμ Ωρ onhomogeneous Morrey-Herz spaces MKpα,,qλ(Rn) and weak Morrey-Herz spaces WMKpα,,1λ(Rn),which extends results that have been achieved in previous research.证明了带可变核的参数型Marcinkiewicz积分算子μΩρ在齐次Morrey-Herz空间MKαp,,qλ(Rn)及其在弱齐次Morrey-Herz空间WMKαλ,p,1(Rn)上的有界性,拓宽了以往的结果。
2.The boundedness is obtained for higher order commutator of Littlewood-Paley operator onhomogeneous Morrey-Herz spaces.本文研究Littlewood-Paley算子高阶交换子在齐次Morrey-Herz空间上的有界性。
3)homogenous Herz-Morrey spaces齐次Herz-Morrey空间
4)Morrey-Herz spaceMorrey-Herz空间
1.Under the inspiration of the definitions of Morrey space and Herz spaces, we have theMorrey-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 homogeneousMorrey-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。
5)Herz-Morrey spacesHerz-Morrey空间
1.The boundedness onHerz-Morrey spaces is established for a class of Marcinkiewicz integral commutators generated by BMO(Rn) function and Marcinkiewicz integrals with rough kernels.建立了一类具有粗糙核的Marcinkiewicz积分交换子在齐型Herz-Morrey空间上的有界性。
2.The authors introduce someHerz-Morrey spaces on spaces of homogeneous type, which are the generalizations of the Herz spaces and the classical Morrey spaces.在齐型空间上定义了 Herz-Morrey空间 ,并研究了某些次线性算子在 Herz-Morrey空间上的有界
6)Herz-Morrey spaceHerz-Morrey空间
1.Boundedness of commutators onHerz-Morrey spaces;Herz-Morrey空间上的交换子
2.Boundedness of sublinear operators onHerz-Morrey spaces;次线性算子在Herz-Morrey空间上的有界性
3.Boundedness of multilinear Calderón-Zygmund singular integral operators onHerz-Morrey spaces多线性Calderón-Zygmund在Herz-Morrey空间上的有界性
延伸阅读
代数群的齐性空间代数群的齐性空间omogeneous space of an algebrak group代数群的齐性空间【俪1瑰~.粤.沈ofan城罗加止gn卜即妇乳，.叩叭.此。POeTPa.eT即a月代6Pa.，伙K浦rpynuH」一个代数簇(a】罗b口元论优妙)M连同一个代数群(a」罗b份icgro叩)G在其上正则传递的作用.如果x‘M，则迷向群(切tropy脚叩)Gx在G中是闭的.反之，如果H是代数群G的一个闭子群，那么左陪集的集合G/H具有一个代数簇结构，使其成为代数群G的一个齐性空间，此处自然映射形G~G/H是正则的，可分的并且具有以下的泛性质:对于任意在陪集上取常值的态射价:G一x来说，存在一个态射沙:GZH~X使得沙二=伞.如果M是代数群G的任意一个齐性空间而H二认，对某个x〔M，则自然一一映射功:G/H~M是正则的，并且当基域K的特征为零时，价是双正则的(见【11，【31).假设在某个子域kCK上，连通群G，齐性空间M以及G在M上的作用均已被定义，那么k有理点的群G(k)将M(k)变到自身内且对于任意x任M(k)来说，G(k天=认(k).如果k是有限域，则M(k)尹必，再者，如果迷向群认是连通的，则G(k)在M(k)上传递地作用.在一般情形，对M中k有理点的研究归结到G公免上同调(G司幻她coho伽】ogy)理论中的问题(见【2]).一个代数群G的齐性空间总是一个光滑的拟射影簇(见[51).如果G是一个仿射代数群，则簇G/H是射影簇，当且仅当H是G中一个抛物子群(paJ甩bolicsubgro叩)(见【3]).如果G是可约化的，则G/H是仿射簇，当且仅当子群H是可约化的(参见松岛判别法(Matsushilna criterion)).关于特征为O的代数闭域上一个线性代数群G的闭子群H使得G/H是拟仿射的描述是已知的(见【4]，[6]).
