Z. Hu

activity

20202025

most citedThe

B^{+ (0)} \to D ˉ^{0 (-)} D_{s 0}^{*} (2317)^{+}

decays and the molecular structure of

D_{s 0}^{*} (2317)

1 citations · 1 across the 8 of their papers we have counts for

collaborators

8 papers

hep-ph2025★ 1 cited

The $B^{+ (0)} \to D ˉ^{0 (-)} D_{s 0}^{} (2317)^{+}$ decays and the molecular structure of $D_{s 0}^{} (2317)$

Wei-Hong Liang, Zhuo-Ran Hu, Eulogio Oset

We have conducted a study of the $B^{+ (0)} \to D ˉ^{0 (-)} D_{s 0}^{*} (2317)^{+}$ reactions from the perspective that the $D_{s 0}^{*} (2317)$ resonance is a molecular state of the $D K$ …

math.AP2022

Hilbert transform on the Dunkl-Hardy Spaces

ZhuoRan Hu

For $p > p_{0} = \frac{2 λ}{2 λ + 1}$ with $λ > 0$ , the Hardy space $H_{λ}^{p} (R_{+}^{2})$ associated with the Dunkl transform $F_{λ}$ and the Dunkl operator $D$ on the real line $\ma…

math.CA2021

Paley type inequality on Hardy space in the Dunkl setting

ZhuoRan Hu

We investigate $λ$ -Hilbert transform, $λ$ -Possion integral and conjugate $λ$ -Poisson integral on the atomic Hardy space in the Dunkl setting and establish a new version of Paley ty…

math.FA2021

Cesàro operator on Hardy spaces associated with the Dunkl setting ( $\frac{2 λ}{2 λ + 1} < p < \infty$ )

ZhuoRan Hu

For $p > \frac{2 λ}{2 λ + 1}$ with $λ > 0$ , the Hardy spaces $H_{λ}^{p} (R_{+}^{2})$ associated with the Dunkl transform $F_{λ}$ and the Dunkl operator $D_{x}$ on the line, where…

math.CA2021

The Real Characterization of $H_{λ}^{p} (R_{+}^{2})$ for $\frac{2 λ}{2 λ + 1} < p \leq 1$

ZhuoRan Hu

For $p > p_{0} = \frac{2 λ}{2 λ + 1}$ with $λ > 0$ , the Hardy space $H_{λ}^{p} (R_{+}^{2})$ associated with the Dunkl transform $F_{λ}$ and the Dunkl operator $D$ on the real line $\mat…

math.FA2021

The Smoothness of kernel in Hardy spaces

ZhuoRan Hu

This paper provides a study of problems related to Hardy spaces left by G.\,Weiss in \cite{We}. First, We will prove that the Hardy spaces $H^{p} (R^{n})$ can be characterized…

math.CA2020

Hardy spaces associated with One-dimensional Dunkl transform for $\frac{2 λ}{2 λ + 1} < p \leq 1$

Zhuo Ran Hu

We do research on the real method of Hardy spaces associated with the Dunkl setting on the real line for the range of 0<p<=1.

math.CA2020

Kakeya inequalities by maximal functions in Hardy spaces

Zhuo Ran Hu

In this paper, we will introduce and study several types of Kakeya inequalities by the maximal functions in Hardy spaces in $\RR^n$,\, $(n \geq 2)$ , and we could obtain several inequa…

The B+(0)→Dˉ0(−)Ds0∗​(2317)+ decays and the molecular structure of Ds0∗​(2317)

Hilbert transform on the Dunkl-Hardy Spaces

Paley type inequality on Hardy space in the Dunkl setting

Cesàro operator on Hardy spaces associated with the Dunkl setting (2λ+12λ​<p<∞)

The Real Characterization of Hλp​(R+2​) for 2λ+12λ​<p≤1

The Smoothness of kernel in Hardy spaces

Hardy spaces associated with One-dimensional Dunkl transform for 2λ+12λ​<p≤1

Kakeya inequalities by maximal functions in Hardy spaces

The $B^{+ (0)} \to D ˉ^{0 (-)} D_{s 0}^{} (2317)^{+}$ decays and the molecular structure of $D_{s 0}^{} (2317)$

Cesàro operator on Hardy spaces associated with the Dunkl setting ( $\frac{2 λ}{2 λ + 1} < p < \infty$ )

The Real Characterization of $H_{λ}^{p} (R_{+}^{2})$ for $\frac{2 λ}{2 λ + 1} < p \leq 1$

Hardy spaces associated with One-dimensional Dunkl transform for $\frac{2 λ}{2 λ + 1} < p \leq 1$