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arXiv 1003.3191hep-lathep-ph
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$K\to(ππ)_{I=2}$衰减和扭曲边界条件

$K\to(ππ)_{I=2}$ decays and twisted boundary conditions

C. h. Kim, C. T. Sachrajda

摘要:

我们提出了一种新的方法来评估Lellouch-Lüscher因子,该因子将在有限格点上计算的$ΔI=3/2$ $K\toππ$矩阵元与物理(无限体积)衰变幅度联系起来。该方法依赖于使用部分扭曲的边界条件,这使得s波$ππ$相移被计算为一个几乎连续的函数的质心相对动量,因此其衍生物进行评估。我们成功地证明了该技术在探索性计算的可行性。

英文摘要:

We propose a new method to evaluate the Lellouch-Lüscher factor which relates the $ΔI=3/2$ $K\toππ$ matrix elements computed on a finite lattice to the physical (infinite-volume) decay amplitudes. The method relies on the use of partially twisted boundary conditions, which allow the s-wave $ππ$ phase shift to be computed as an almost continuous function of the centre-of-mass relative momentum and hence for its derivative to be evaluated. We successfully demonstrate the feasibility of the technique in an exploratory computation.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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