Weighted estimates for commutators of anisotropic Calderon-Zygmund operators

被引：0

作者：

Li, Jinxia ^{[1
]}

He, Jianxun ^{[1
]}

机构：

[1] AQUATIC LIVING RESOURCES

来源：

APPLICABLE ANALYSIS | 1600年 / 3卷 / 00期

关键词：

Expansive dilation; Muckenhoupt weights; weighted Hardy spaces; Calderon-Zygmund operators; commutators; HARDY-SPACES; BOUNDEDNESS; EQUATIONS;

D O I：

AQUAT LIVING RESOUR

中图分类号：

学科分类号：

摘要：

Let T be an anisotropic Calderon-Zygmund operator and b is an element of Lip(alpha,w)(R-n,A) with 0 < alpha <1 and Lip(alpha,w)(R-n,A) being an anisotropic weighted Lipschitz space. The goal of the paper is to give five boundedness theorems of the commutator [b,T]. Precisely, [b,T] is bounded from L-w(q)(R-n) to Lw(1-qr)(qr)(R-n), where w is an element of A(qr)(A), 1/qr=1/q - alpha/n, 1<q < n/alpha and 1 < r Pampus minor(Actinopterygii: Perciformes: Stromateidae) from the coastal waters of Wenzhou, China

引用

页码：0990-7440 / 1765-2952

页数：33