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Effective degrees of freedom at chiral restoration and the vector manifestation in HLS theory

机译:HLS理论中手性修复的有效自由度和载体表现

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The question as to what the relevant effective degrees of freedom at the chiral phase transition are remains largely unanswered and must be addressed in confronting both terrestrial and space laboratory observations purporting to probe matter under extreme conditions. We address this question in terms of the vector susceptibility (XV) (VSUS in short) and the axial-vector susceptibility (XA) (ASUS in short) at the temperature-induced chiral transition. We consider two possible, albeit simplified, cases that are contrasting, one that is given by the standard chiral theory where only the pions figure in the vicinity of the transition and the other that is described by hidden local symmetry (HLS) theory with the Harada-Yamawaki vector manifestation (VM) where nearly massless vector mesons also enter. We find that while in the standard chiral theory, the pion velocity v(pi) proportional to the ratio of the space component f(pi)(s) of the pion decay constant over the time component f(pi)(t) tends to zero near chiral restoration with f(pi)(t) not equal 0, in the presence of the vector mesons with vanishing mass, the result is drastically different: HLS with VM predicts that XV automatically equals XA in consistency with chiral invariance and that v(pi) similar to 1 with f(pi)(t) approximate to f(pi)(s) --> 0 as T --> T-c. These results are obtained in the leading order in power counting but we expect their qualitative features to remain valid more generally in the chiral limit thanks to the VM point. (C) 2003 Elsevier B.V. All rights reserved. [References: 40]
机译:关于手性相变的相关有效自由度究竟是什么,这个问题仍未得到解答,必须在地面和空间实验室的观测中对付,以观察极端条件下的物质。我们用在温度诱导的手性转变时的矢量磁化率(XV)(简称VSUS)和轴向矢量磁化率(XA)(简称ASUS)解决此问题。我们考虑两种可能的情况,尽管是简化的,但情况却是相反的,一种情况是由标准手性理论给出的,其中仅离子在过渡区域附近呈数字,另一种由原田隐藏隐式对称性(HLS)理论描述-Yamawaki矢量表现形式(VM),几乎无质量的矢量介子也进入其中。我们发现,虽然在标准手性理论中,随时间推移f(pi)(t),与pion衰变常数的空间分量f(pi)(s)之比成正比的pion速度v(pi)趋于于f(pi)(t)不等于0时在手性恢复几乎为零的情况下,在存在介子质量消失的矢量介子的情况下,结果却大不相同:具有VM的HLS预测XV在手性不变的情况下自动等于XA且v (pi)与1相似,其中f(pi)(t)近似于f(pi)(s)-> 0为T-> Tc。这些结果是在功率计数的前导顺序中获得的,但是由于VM点,我们希望它们的定性特征在手性极限中更普遍地有效。 (C)2003 Elsevier B.V.保留所有权利。 [参考:40]

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