自动选择最佳重整方案

S. Heinemeyer, F. Pahlen
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引用次数: 0

摘要

BSM模型中的高精度预测需要在循环水平上进行计算,因此需要对BSM参数(某些)进行重新正态化。在这里,重整化方案(RS)有许多可能的选择。给定的RS可以很好地适合于在BSM参数空间的一部分产生“稳定”和“表现良好”的高阶修正,但在其他部分可能完全失败。如果研究一个孤立的参数点,后者甚至可能不会在数值上被注意到。本文回顾了一种选择“表现良好”的RS的新方法。我们在最小超对称标准模型(MSSM)的带电/中性子扇区中证明了我们的新方法的可行性,但强调了我们的方法对所有类型的BSM模型的一般适用性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Automated choice of the best renormalization scheme
High-precision predictions in BSM models require calculations at the loop-level and thus a renormalization of (some of) the BSM parameter. Here many choices for the renormalization scheme (RS) are possible. A given RS can be well suited to yield ``stable'' and ``well behaved'' higher-order corrections in one part of the BSM parameter space, but can fail completely in other parts. The latter may not even be noticed numerically if an isolated parameter point is investigated. Here we review a new method for choosing a ``well behaved'' RS. We demonstrate the feasibility of our new method in the chargino/neutralino sector of the Minimal Supersymmetric Standard Model (MSSM), but stress the general applicability of our method to all types of BSM models.
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