Mingming Cao

activity

20152026

most citedA class of multilinear bounded oscillation operators on measure spaces and applications

20 citations · 50 across the 29 of their papers we have counts for

collaborators

Showing 2016 · math.CAShow all

4 papers · 2 filters

math.CA2016

$L^{p}$ boundedness of non-homogeneous Littlewood-Paley $g_{λ, μ}^{*}$ -function with non-doubling measures

Mingming Cao, Qingying Xue

It is well-known that the $L^{p}$ boundedness and weak $(1, 1)$ estiamte $(λ > 2)$ of the classical Littlewood-Paley $g_{λ}^{*}$ -function was first studied by Stein, and the weak $(p, p)$ …

math.CA2016

Non-homogeneous $T b$ Theorem for Bi-parameter $g$ -Function

Mingming Cao, Qingying Xue

The main result of this paper is a bi-parameter $T b$ theorem for Littlewood-Paley $g$ -function, where $b$ is a tensor product of two pseudo-accretive functions. Instead of the doub…

math.CA2016

A Revisit on Commutators of linear and bilinear Fractional Integral Operator

Mingming Cao, Qingying Xue

Let $I_{α}$ be the linear and $I_{α}$ be the bilinear fractional integral operators. In the linear setting, it is known that the two-weight inequality holds for the first ord…

math.CA2016★ 3 cited

Two-weight entropy Boundedness of Multilinear Fractional Type Operators

Mingming Cao, Qingying Xue

This paper will be devoted to study the two-weight norm inequalities of the multilinear fractional maximal operator $M_{α}$ and the multilinear fractional integral operator…

Lp boundedness of non-homogeneous Littlewood-Paley gλ,μ∗​-function with non-doubling measures

Non-homogeneous Tb Theorem for Bi-parameter g-Function

A Revisit on Commutators of linear and bilinear Fractional Integral Operator

Two-weight entropy Boundedness of Multilinear Fractional Type Operators

$L^{p}$ boundedness of non-homogeneous Littlewood-Paley $g_{λ, μ}^{*}$ -function with non-doubling measures

Non-homogeneous $T b$ Theorem for Bi-parameter $g$ -Function