论文标题
$ k \toππ$衰减矩阵元素在物理点具有周期性边界条件
$K\toππ$ decay matrix elements at the physical point with periodic boundary conditions
论文作者
论文摘要
我们使用周期性边界条件来计算$ k \toππ$矩阵元素，作为我们先前对G-Parity边界条件的研究的独立计算。我们介绍了$ k \toππ$三分函数的初步结果，并在$ 24^3上，a^{ - 1} = 1 $ 〜GEV，$ 2+1 $ -1 $-FRAIVERMöbiusDWFEnsemble在物理派派和rbc和UKQCD的$ depport for $ QCC的前景中，并讨论了$ qucd的$ unigormon $ underon的$ usecsion计算。 状况。
We calculate $K\toππ$ matrix elements using periodic boundary conditions as an independent calculation from our previous study with G-parity boundary conditions. We present our preliminary results for $K\toππ$ three-point functions and matrix elements on a $24^3, a^{-1} = 1$~GeV, $2+1$-flavor Möbius DWF ensemble at physical pion and kaon masses generated by the RBC and UKQCD collaborations and discuss the prospect for high-precision computation of $\varepsilon'$ with periodic boundary conditions.
