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arXiv 2305.04620hep-th
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树图与$1$圈基本BCJ关系源于软定理

Tree and $1$-loop fundamental BCJ relations from soft theorems

Fang-Stars Wei, Kang Zhou

AI总结:

本文基于外标量软定理推导双伴随标量理论树图基本BCJ关系,将其推广至$1$圈Feynman积分核,并借此理解非线性Sigma模型与Born-Infeld理论树图振幅的Adler零点。

摘要:

我们基于外标量主导软定理,给出了双伴随标量理论双颜色序树图振幅间基本BCJ关系的新推导。接着,我们将基本BCJ关系推广至$1$圈Feynman积分核。我们还利用基本BCJ关系理解了非线性Sigma模型与Born-Infeld理论树图振幅的Adler零点。

英文摘要:

We provide a new derivation of the fundamental BCJ relation among double color ordered tree amplitudes of bi-adjoint scalar theory, based on the leading soft theorem for external scalars. Then, we generalize the fundamental BCJ relation to $1$-loop Feynman integrands. We also use the fundamental BCJ relation to understand the Adler's zero for tree amplitudes of non-linear Sigma model and Born-Infeld theories.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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