activity
20222026
collaborators

8 papers

hep-ph2026

Inverse Problem Approach for Non-Perturbative QCD: Applications

Yong Zheng, Ao-Sheng Xiong, Fu-Sheng Yu +1

In arXiv:2211.13753 we proposed a novel theoretical approach for non-perturbative QCD, named the inverse problem approach. It extracts non-perturbative quantities by solving a disp…

hep-ph2026

Semileptonic Decay of from QCD Light-cone Sum Rules

Ke-Sheng Huang, Ao-Sheng Xiong, Hua-Yu Jiang +1

We investigate the complete set of vector and axial-vector form factors for the charged-current transition using QCD light-cone sum rules (LCSRs) based on the…

hep-ph2026

Revisiting Quark Confinement in the Proton through the Force on Quarks

Ji-Xin Yu, Ao-Sheng Xiong, Ji Xu +2

Quark confinement, the fact that colored quarks are permanently bound inside color-neutral hadrons and have never been observed as isolated particles, remains one of the central is…

hep-ph2026

Accessing the HQET B-Meson Shape Function from a LaMET Quasi-Shape Function

Ao-Sheng Xiong, Jun Ding, Ji Xu +2

The shape function and the light-cone distribution amplitude of heavy meson jointly characterize the nonperturbative structure of the heavy meson on the light-cone, with the former…

hep-lat2025

Approaches to the Inverse Fourier Transformation with Limited and Discrete Data

Yu-Fei Ling, Min-Huan Chu, Jian Liang +3

We investigate several approaches to address the inverse problem that arises in the limited inverse Fourier transform (L-IDFT) of quasi-distributions. The methods explored include…

hep-ph2025

An analysis of nuclear parton distribution function based on relative entropy

Shu-Man Hu, Ao-Sheng Xiong, Ji Xu +2

In this work, we propose a method to quantify the difference between nuclear parton distribution functions in different nuclei and parton distribution functions in free nucleons us…

hep-lat2025

Ill-Posedness in Limited Discrete Fourier Inversion and Regularization for Quasi Distributions in LaMET

Ao-Sheng Xiong, Jun Hua, Ting Wei +3

We systematically investigated the limited inverse discrete Fourier transform of the quasi distributions from the perspective of inverse problem theory. This transformation satisfi…

hep-th2022

Inverse Problem Approach for Non-Perturbative QCD: Theoretical Foundation

Ao-Sheng Xiong, Fu-Sheng Yu, Yong Zheng +1

A novel theoretical framework, the inverse problem approach, is proposed to calculate non-perturbative quantities in quantum chromodynamics (QCD). Based on the dispersion relation…