activity
20152020
most citedOn multilinear fractional strong maximal operator associated with rectangles and multiple weights

1 citations · 1 across the 4 of their papers we have counts for

collaborators

7 papers

math.FA2020

Weak and strong type estimates for the multilinear Littlewood-Paley operators

Mingming Cao, Mahdi Hormozi, Gonzalo Ibañez-Firnkorn +3

Let be the multilinear square function defined on the cone with aperture . In this paper, we investigate several kinds of weighted norm inequalities for . We fi…

math.CA2018

Weighted Fréchet-Kolmogorov theorem and compactness of vector-valued multilinear operators

Qingying Xue, Kozo Yabuta, Jingquan Yan

In this paper, we gave a weighted compactness theory for the generalized commutators of vecotor-valued multilinear Calderón-Zygmund operators. This was done by establishing a weigh…

math.CA2018

Regularity and continuity of the multilinear strong maximal operators

Feng Liu, Qingying Xue, Kozo Yabuta

Let , in this paper, our object of investigation is the regularity and and continuity properties of the following multilinear strong maximal operator $${\mathscr{M}}_{\math…

math.FA2017

The -linear embedding theorem for dyadic rectangles

Hitoshi Tanaka, Kozo Yabuta

Let $\sg_i$, , denote reverse doubling weights on , let $\cdr(\R^d)$ denote the set of all dyadic rectangles on (Cartesian products of usual dyadic inter…

math.CA2017

On Some properties of dyadic operators

Heng Gu, Qingying Xue, Kozo Yabuta

In this paper, the objects of our investigation are some dyadic operators, including dyadic shifts, multilinear paraproducts and multilinear Haar multipliers. We mainly focus on th…

math.CA2016

On the bilinear square Fourier multiplier operators and related multilinear square functions

Zengyan Si, Qingying Xue, Kozo Yabuta

Let and be the bilinear square Fourier multiplier operator associated with a symbol , which is defined by $$ \mathfrak{T}_{m}(f_1,f_2)(x) = \biggl( \…