Qingying Xue
Beijing Normal University
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Publication
Featured researches published by Qingying Xue.
Revista Matematica Iberoamericana | 2017
Mingming Cao; Qingying Xue; Kôzô Yabuta
In this paper, the multilinear fractional strong maximal operator
Journal of Inequalities and Applications | 2007
Qingying Xue; Kôzô Yabuta
\mathcal{M}_{\mathcal{R},\alpha}
Science China-mathematics | 2017
Zengyan Si; Qingying Xue; Kôzô Yabuta
associated with rectangles and corresponding multiple weights
Journal of Inequalities and Applications | 2009
Qingying Xue; Juyang Zhang
A_{(\vec{p},q),\mathcal{R}}
Nagoya Mathematical Journal | 2006
Yong Ding; Qingying Xue; Kôzô Yabuta
are introduced. Under the dyadic reverse doubling condition, a necessary and sufficient condition for two-weight inequalities is given. As consequences, we first obtain a necessary and sufficient condition for one-weight inequalities. Then, we give a new proof for the weighted estimates of multilinear fractional maximal operator
Journal of Inequalities and Applications | 2018
Zengyan Si; Qingying Xue
\mathcal{M}_\alpha
Acta Mathematica Sinica | 2018
Ming Ming Cao; Qingying Xue
associated with cubes and multilinear fractional integral operator
Journal of Inequalities and Applications | 2016
Zhengyang Li; Qingying Xue
\mathcal{I}_{\alpha}
Mathematical Inequalities & Applications | 2015
Qingying Xue; Kôzô Yabuta; Jingq an Yan
, which is quite different and simple from the proof known before.
Journal of Inequalities and Applications | 2012
Han Feng; Qingying Xue
We give the estimates for the Marcinkiewicz integral with rough variable kernels associated to surfaces. More precisely, we give some other sufficient conditions which are different from the conditions known before to warrant that the-boundedness holds. As corollaries of this result, we show that similar properties still hold for parametric Littlewood-Paley area integral and parametric functions with rough variable kernels. Some of the results are extensions of some known results.