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Local-duality QCD sum rules for strong isospin breaking in the decay constants of heavy-light mesons

机译:局部对偶性QCD求和规则用于衰变中的强同位旋断裂   重光介子的常数

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摘要

We discuss the leptonic decay constants of heavy-light mesons by means ofBorel QCD sum rules in the local-duality (LD) limit of infinitely large Borelmass parameter. In this limit, for an appropriate choice of the invariantstructures in the QCD correlation functions, all vacuum-condensatecontributions vanish and all nonperturbative effects are contained in only onequantity, the effective threshold. We study properties of the LD effectivethresholds in the limits of large heavy-quark mass $m_Q$ and small light-quarkmass $m_q$. In the heavy-quark limit, we clarify the role played by theradiative corrections in the effective threshold for reproducing the pQCDexpansion of the decay constants of pseudoscalar and vector mesons. We showthat the dependence of the meson decay constants on $m_q$ arises predominantly(at the level of 70-80%) from the calculable $m_q$-dependence of theperturbative spectral densities. Making use of the lattice QCD results for thedecay constants of nonstrange and strange pseudoscalar and vector heavy mesons,we obtain solid predictions for the decay constants of heavy-light mesons asfunctions of $m_q$ in the range from a few to 100 MeV and evaluate thecorresponding strong isospin-breaking effects: $f_{D^+} - f_{D^0}=(0.96 \pm0.09) ~ {\rm MeV}$, $f_{D^{*+}} - f_{D^{*0}}= (1.18 \pm 0.35) ~ {\rm MeV}$,$f_{B^0} - f_{B^+}=(1.01 \pm 0.10) ~ {\rm MeV}$, $f_{B^{*0}} - f_{B^{*+}}=(0.89\pm 0.30) ~ {\rm MeV}$.
机译:我们通过无限大Borelmass参数的局部对偶(LD)极限中的Borel QCD和规则讨论重轻介子的轻子衰变常数。在此限制下,为了在QCD相关函数中适当选择不变结构,所有真空冷凝物的贡献都消失了,所有非扰动效应仅包含在等效阈值(有效阈值)中。我们研究了在大重夸克质量$ m_Q $和小轻夸克质量$ m_q $的极限范围内LD有效阈值的性质。在重夸克极限中,我们阐明了辐射校正在再现伪标量和矢量介子衰减常数的pQCD展开的有效阈值中所起的作用。我们表明介子衰变常数对$ m_q $的依赖性主要来自可扰动谱密度的可计算$ m_q $依赖性(在70-80%的水平上)。利用格点QCD结果得到非奇异奇异伪标量子和矢量重介子的衰变常数,我们获得了在数MeV到100 MeV范围内$ m_q $的重轻介子函数的衰变常数的可靠预测,并对其进行了评估。等旋破坏力强:$ f_ {D ^ +}-f_ {D ^ 0} =(0.96 \ pm0.09)〜{\ rm MeV} $,$ f_ {D ^ {* +}}-f_ {D ^ {**}} =(1.18 \ pm 0.35)〜{\ rm MeV} $,$ f_ {B ^ 0}-f_ {B ^ +} =(1.01 \ pm 0.10)〜{\ rm MeV} $, $ f_ {B ^ {**}}-f_ {B ^ {* +}} =(0.89 \ pm 0.30)〜{\ rm MeV} $。

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