论文标题

7点Ziggurat I的Landau奇异性I

Landau Singularities of the 7-Point Ziggurat I

论文作者

Lippstreu, Luke, Spradlin, Marcus, Volovich, Anastasia

论文摘要

我们通过等效电路理论熟悉的图形动作来计算特定四环7点图的领先(一型Landau)奇异性,该图与7点``Ziggurat''图有关。我们找到了与``heptagon符号字母''的子集的完美共识,该子集出现在平面$ \ Mathcal {n} = 4 $ super-yang-mills理论的背景下。剩下的物标符号字母在其统一的Landau奇点中找到,我们在同伴论文中解决。

We compute the leading (first-type Landau) singularities of a certain four-loop 7-point graph that is related to the 7-point ``ziggurat'' graph by the graphical moves familiar from equivalent circuit theory. We find perfect agreement with a subset of the ``heptagon symbol alphabet'' that has appeared in the context of planar $\mathcal{N}=4$ super-Yang-Mills theory. The remaining heptagon symbol letters are found in its subleading Landau singularities, which we address in a companion paper.

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