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首页> 外文期刊>The journal of high energy physics >Hedgehog bases for A n cluster polylogarithms and an application to six-point amplitudes
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Hedgehog bases for A n cluster polylogarithms and an application to six-point amplitudes

机译:刺猬基于<重点类型=“斜体”> <下标> <重点类型=“斜体”> n 群集polylogarithms和六点幅度的应用程序

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A bstract Multi-loop scattering amplitudes in N = 4 $$ mathcal{N}=4 $$ Yang-Mills theory possess cluster algebra structure. In order to develop a computational framework which exploits this connection, we show how to construct bases of Goncharov polylogarithm functions, at any weight, whose symbol alphabet consists of cluster coordinates on the A ~( n ) cluster algebra. Using such a basis we present a new expression for the 2-loop 6-particle NMHV amplitude which makes some of its cluster structure manifest.
机译:在n = 4 $$ mathcal {n} = 4 $$阳轧机理论中具有集群代数结构的Bstract多环散射幅度。为了开发利用此连接的计算框架,我们展示了如何构建GonCharov Polylithm函数的基础,其符号字母由A〜(n)群集代数上的群集坐标组成。使用这样的基础我们为2环6粒子NMHV振幅提出了一种新的表达,这使得其一些簇结构清单。

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