activity
20192022
most citedVariational characterizations of weighted Hardy spaces and weighted spaces

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

math.CA2022

Bump conditions for general iterated commutators with applications to compactness

Adam Mair, Kabe Moen, Yongming Wen

We prove new sufficient bump conditions for general iterated commutators of Calderón-Zygmund operators and fractional integral operators. As an application of our results we derive…

math.CA2022

Compactness of commutators in the Bloom setting: the off-diagonal case

Yongming Wen

In this paper, we establish a new characterization of weighted spaces, which are essential different from the classical spaces, via the compactness of sparse…

math.CA2021

Bump conditions and two-weight inequalities for commutators of fractional integrals

Yongming Wen, Huoxiong Wu

This paper gives new two-weight bump conditions for the sparse operators related to iterated commutators of fractional integrals. As applications, the two-weight bounds for iterate…

math.CA2021

Sparse dominations and weighted variation inequalities for singular integrals and commutators

Yongming Wen, Huoxiong Wu, Qingying Xue

This paper gives the pointwise sparse dominations for variation operators of singular integrals and commutators with kernels satisfying the -Hörmander conditions. As applicati…

math.CA20201 cited

Variational characterizations of weighted Hardy spaces and weighted spaces

Weichao Guo, Yongming Wen, Huoxiong Wu +1

This paper obtains new characterizations of weighted Hardy spaces and certain weighted type spaces via the boundedness of variation operators associated with approximate iden…

math.CA2019

On the compactness of oscillation and variation of commutators

Weichao Guo, Yongming Wen, Huoxiong Wu +1

In this paper, we first establish the weighted compactness result for oscillation and variation associated with the truncated commutator of singular integral operators. Moreover, w…