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Titlebook: A Bayesian Analysis of QCD Sum Rules; Philipp Gubler Book 2013 Springer Japan 2013 Bayes’ Theorem.Borel Sum Rule.Bottomonium at Finite Tem

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发表于 2025-3-21 17:43:29 | 显示全部楼层 |阅读模式
期刊全称A Bayesian Analysis of QCD Sum Rules
影响因子2023Philipp Gubler
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发行地址Describes the QCD sum rules method in detail, including appendixes dealing with many technical points of the calculations involved.Contains applications of MEM to QCDSR analyses to non-relativistic po
学科分类Springer Theses
图书封面Titlebook: A Bayesian Analysis of QCD Sum Rules;  Philipp Gubler Book 2013 Springer Japan 2013 Bayes’ Theorem.Borel Sum Rule.Bottomonium at Finite Tem
影响因子.The author develops a novel analysis method for QCD sum rules (QCDSR) by applying the maximum entropy method (MEM) to arrive at an analysis with less artificial assumptions than previously held. This is a first-time accomplishment in the field..In this thesis, a reformed MEM for QCDSR is formalized and is applied to the sum rules of several channels: the light-quark meson in the vector channel, the light-quark baryon channel with spin and isospin 1/2, and several quarkonium channels at both zero and finite temperatures. .This novel technique of combining QCDSR with MEM is applied to the study of quarkonium in hot matter, which is an important probe of the quark-gluon plasma currently being created in heavy-ion collision experiments at RHIC and LHC..
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发表于 2025-3-21 21:32:31 | 显示全部楼层
Advances in Metallacrown Chemistrytic freedom, gauge invariance, chiral symmetry and its realization in the QCD vacuum, and the properties of QCD in a hot or dense medium, which are concepts that will frequently appear in the remainder of this thesis.
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Advances in Metallic Biomaterialsow that MEM is really a useful tool in QCD sum rule studies, it is of course necessary to check it in a real example. This is the aim of the present chapter, in which we apply the MEM procedure to the Borel sum rule of the . meson channel. The content of this chapter is essentially based on P. Gubler and M. Oka, Prog. Theor. Phys. ., 995 (2010).
发表于 2025-3-22 12:41:07 | 显示全部楼层
https://doi.org/10.1007/978-4-431-54318-3Bayes’ Theorem; Borel Sum Rule; Bottomonium at Finite Temperature; Charmonium at Finite Temperature; Gau
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