位置：成果数据库 > 期刊 > 期刊详情页
An atomic decomposition of variable Besov and Triebel-Lizorkin spaces
  • 期刊名称：Armenian, J. Math.
  • 时间：0
  • 页码：1-12
  • 语言：中文
  • 相关项目：调和分析与小波的若干问题
作者： J.S.Xu (徐景实)|
同期刊论文项目
调和分析与小波的若干问题
期刊论文 45 会议论文 4 著作 1
同项目期刊论文
On Parseval super-frame wavelets
借助 Malvar-Coifman-Meyer 共轭小波确定函数的跳跃值
多尺度分析生成元的刻画
一种新的集中因子
Variable Besov spaces and Triebel-Lizorkin spaces
The relation between variable Bessel potential spaces and Triebel-Lizorkin spaces
多重线性奇异积分的多线性交换子
广义框架的一些等式和不等式
E- 紧框架小波来自 MRA 的特征刻画
Characterization of multiwavelet with different real dilations and translations
Herz型Besov和Triebel-Lizorkin空间的原子分解
Determination of jumps via concentration factors
Determination of jumps for functions based on Malvar-Coifman-Meyer conjugate wavelets
Determination of jumps for functions via derivative Gabor series
A sufficient condition for affine frames with matrix dilation
Banach 空间上 Banach 框架和原子分解的扰动
An admissibility for topological degree of Herz-type Besov and Tribel-Lizorkin spaces
Commutators of multilinear singular integrals with Lipschitz functions
Construction of a class of Daubecies type wavelet bases
Boundedness in Lebesgue spaces for commutators of multilinear singular integrals and RBMO functions
The boundedness of multilinear commutators of singular integrals on Lebesgue Spaces with variable ex
Hilbert空间上框架扰动的新结果
Concentration factors for functions with harmonic bounded mean variation
New extensions of Hilbert's inequality with multiple parameters
带非双倍测度的多重线性奇异积分与有界振动函数生成的交换子在 Lebesgue 空间上的有界性
Basic Results of Gabor Frame on Local Fields
L^2（R^d）子空间上的Gabor框架
框架提升的两种方案
Banach空间上Banach框架和原子分解的扰动
借助于Fourier共轭级数的正则求和序列确定函数的跳跃值
Determination of jumps for functions via derivative Gabor series
Commutators of Multilinear Singular Integrals with Lipschitz Functions
Vector-Valued Multilinear Commutators of Singular Integrals with Mixed Homogeneity
E-紧框架小波来自MRA的特征刻画
多重奇异积分的多线性交换子
Estimates for parametric Marcinkiewicz integrals in BMOand Campanato spaces
A NEW BLO ESTIMATE FOR MAXIMAL SINGULAR INTEGRAL OPERATORS