Kira and the block-triangular form

J. Usovitsch
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Abstract

For many state-of-the-art cross section computations the standard approach of Feynman integral reduction with the Laporta algorithm is the main bottleneck of the computation. We study a new approach of Feynman integral reduction by introducing a block-triangular form, which is a smaller system of equations compared to the system of equations which is generated with the Laporta algorithm. The construction of the block-triangular form and its implementation in the program Kira is the main interest of this report.
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基拉和方块三角形
对于许多最先进的截面计算,用拉波尔塔算法进行费曼积分约简的标准方法是计算的主要瓶颈。本文研究了一种新的Feynman积分约简方法,引入了一个块三角形形式,它是一个比用Laporta算法生成的方程组更小的方程组。块三角形形式的构建及其在Kira项目中的实施是本报告的主要兴趣。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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