Adler函数的非微扰修正与真空优势假设

IF 0.3 Q4 PHYSICS, MULTIDISCIPLINARY
M. Kozhevnikova, A. Oganesian, O. Teryaev, O. Solovtsova
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引用次数: 0

摘要

我们通过将e+e−湮灭的实验数据处理成偶数个介子(BaBar, CMD-2, OLYA)并从中提取非微扰修正的值来检查四夸克凝聚的值范围。根据真空优势假设,四夸克凝聚体的真空平均以夸克凝聚体表示,只考虑真空中间态的贡献。然而,假设非真空中间态可能存在非零效应,我们检查了它对四夸克凝聚或算符积展开系数C6的影响。此外,我们还探讨了其他非微扰修正,C2(2维算子)和C4(包括胶子凝聚)在假设这种效应时是如何变化的。结果表明,四夸克凝聚物的值或系数C6的变化不超过15-20%。其他参数(C2和C4)的值接近于当前可用的值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Nonperturbative Corrections to Adler Function and Hypothesis of Vacuum Dominance
We check the range of values of four-quark condensate, relying on the processing of experimental data on e+e− annihilation into even number of pions (BaBar, CMD-2, OLYA) and extracting from them the values of the nonperturbative corrections. According to the hypothesis of vacuum dominance, the vacuum average of the four-quark condensate is expressed in terms of quark condensate while only vacuum intermediate states contribution is taken into account. However, assuming a possible non-zero effect of non-vacuum intermediate states, we check its influence on the four-quark condensate, or coefficient C6 in operator product expansion. Moreover, we explore how other nonperturbative corrections, C2 (operator with dimension 2), and C4 (which includes gluon condensate), are changed when assuming this effect. It is shown that values of four-quark condensate, or coefficient C6, can vary not more than 15-20%. Other parameters (C2 and C4) take values close to the currently available ones.
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来源期刊
Nonlinear Phenomena in Complex Systems
Nonlinear Phenomena in Complex Systems PHYSICS, MULTIDISCIPLINARY-
CiteScore
0.90
自引率
25.00%
发文量
32
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