On soft factors and transmutation operators

A bstract The well known soft theorems state the specific factorizations of tree level gravitational (GR) amplitudes at leading, sub-leading and sub-sub-leading orders, with universal soft factors. For Yang-Mills (YM) amplitudes, similar factorizations and universal soft factors are found at leading and sub-leading orders. Then it is natural to ask if the similar factorizations and soft factors exist at higher orders. In this note, by using transformation operators proposed by Cheung, Shen and Wen, we reconstruct the known soft factors of YM and GR amplitudes, and prove the nonexistence of higher order soft factor of YM or GR amplitude which satisfies the universality.

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Publication Details

Journal
Journal of High Energy Physics
Published
2024-10-11
DOI
https://doi.org/10.1007/jhep10(2024)102
Citations
1
Primary Topic
Advanced Topics in Algebra
Type
article
Field-Weighted Citation Impact
1.27

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article

On soft factors and transmutation operators

Kang Zhou, Fang-Stars Wei
1 citations
Journal of High Energy Physics
Advanced Topics in Algebra
1.27
article

On soft factors and transmutation operators

Kang Zhou, Fang-Stars Wei
article en
1 citations

Abstract

A bstract The well known soft theorems state the specific factorizations of tree level gravitational (GR) amplitudes at leading, sub-leading and sub-sub-leading orders, with universal soft factors. For Yang-Mills (YM) amplitudes, similar factorizations and universal soft factors are found at leading and sub-leading orders. Then it is natural to ask if the similar factorizations and soft factors exist at higher orders. In this note, by using transformation operators proposed by Cheung, Shen and Wen, we reconstruct the known soft factors of YM and GR amplitudes, and prove the nonexistence of higher order soft factor of YM or GR amplitude which satisfies the universality.

Journal of High Energy PhysicsVol. 2024(10)
Yangzhou University (CN)
National Natural Science Foundation of China
Openalex Percentile: Top 20%
Advanced Topics in Algebra
1.27
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