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20182021
most citedDifference Characterization of Besov and Triebel-Lizorkin Spaces on Spaces of Homogeneous Type

2 citations · 2 across the 4 of their papers we have counts for

collaborators

7 papers

math.FA2021

Hardy Spaces Associated with Ball Quasi-Banach Function Spaces on Spaces of Homogeneous Type: Characterizations of Maximal Functions, Decompositions, and Dual Spaces

Xianjie Yan, Ziyi He, Dachun Yang +1

Let be a space of homogeneous type in the sense of Coifman and Weiss, and a ball quasi-Banach function space on , which support…

math.FA2021

Wavelet Characterization of Besov and Triebel--Lizorkin Spaces on Spaces of Homogeneous Type and Its Applications

Ziyi He, Fan Wang, Dachun Yang +1

In this article, the authors establish the wavelet characterization of Besov and Triebel--Lizorkin spaces on a given space of homogeneous type in the sense of Coifman and…

math.FA20212 cited

Difference Characterization of Besov and Triebel-Lizorkin Spaces on Spaces of Homogeneous Type

Fan Wang, Ziyi He, Dachun Yang +1

In this article, the authors introduce the spaces of Lipschitz type on spaces of homogeneous type in the sense of Coifman and Weiss, and discuss their relations with Besov and Trie…

math.FA2020

Besov and Triebel-Lizorkin Spaces on Spaces of Homogeneous Type with Applications to Boundedness of Calderón-Zygmund Operators

Fan Wang, Yongsheng Han, Ziyi He +1

In this article, the authors introduce Besov and Triebel-Lizorkin spaces on spaces of homogeneous type in the sense of Coifman and Weiss, prove that these (in)homogeneous Besov and…

math.CA2019

Real-Variable Characterizations of Local Hardy Spaces on Spaces of Homogeneous Type

Ziyi He, Dachun Yang, Wen Yuan

Suppose that is a space of homogeneous type, with upper dimension , in the sense of R. R. Coifman and G. Weiss. Let be the Hölder regularity index of wavelets cons…

math.CA2018

A Complete Real-Variable Theory of Hardy Spaces on Spaces of Homogeneous Type

Ziyi He, Yongsheng Han, Ji Li +3

Let be a space of homogeneous type, with the upper dimension , in the sense of R. R. Coifman and G. Weiss. Assume that is the smoothness index of the wavelets on $…