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Autori principali: Zhao, Zhen-Xing, Xing, Yi-Peng, Li, Run-Hui
Natura: Preprint
Pubblicazione: 2024
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Accesso online:https://arxiv.org/abs/2407.09819
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author Zhao, Zhen-Xing
Xing, Yi-Peng
Li, Run-Hui
author_facet Zhao, Zhen-Xing
Xing, Yi-Peng
Li, Run-Hui
contents In traditional QCD sum rules, the simple hadron spectral density model of ``delta-function-type ground state + theta-function-type continuous spectrum" determines that there is no perfect parameter selection. In recent years, inverse problem methods, especially the inverse matrix method, have shown better handling of QCD sum rules. This work continues to develop the inverse matrix method. Considering that the narrow-width approximation may still be a good approximation, we separate the contribution of the ground state from the spectral density. Then follow the general steps of the inverse matrix method to extract physical quantities such as decay constants that we are sometimes more interested in.
format Preprint
id arxiv_https___arxiv_org_abs_2407_09819
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle A progress in inverse matrix method in QCD sum rules
Zhao, Zhen-Xing
Xing, Yi-Peng
Li, Run-Hui
High Energy Physics - Phenomenology
In traditional QCD sum rules, the simple hadron spectral density model of ``delta-function-type ground state + theta-function-type continuous spectrum" determines that there is no perfect parameter selection. In recent years, inverse problem methods, especially the inverse matrix method, have shown better handling of QCD sum rules. This work continues to develop the inverse matrix method. Considering that the narrow-width approximation may still be a good approximation, we separate the contribution of the ground state from the spectral density. Then follow the general steps of the inverse matrix method to extract physical quantities such as decay constants that we are sometimes more interested in.
title A progress in inverse matrix method in QCD sum rules
topic High Energy Physics - Phenomenology
url https://arxiv.org/abs/2407.09819