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Diagrammatic Exponentiation for Products of Wilson Lines

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arxiv 1008.0099 v2 pith:3DCRJSQO submitted 2010-07-31 hep-ph hep-th

Alexander Mitov , George Sterman , Ilmo Sung This is my paper · ORCID
classification hep-phhep-th
keywords linesdiagrammaticeikonalexponentiationgaugeproductswilsonamplitudes
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We provide a recursive diagrammatic prescription for the exponentiation of gauge theory amplitudes involving products of Wilson lines and loops. This construction generalizes the concept of webs, originally developed for eikonal form factors and cross sections with two eikonal lines, to general soft functions in QCD and related gauge theories. Our coordinate space arguments apply to arbitrary paths for the lines.

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Cited by 4 Pith papers

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    At four-loop order, the soft anomalous dimension for massless n-particle amplitudes contains d_R^{abcd} color structures multiplied by cusp logarithms, which breaks naive Casimir scaling but preserves a generalized scaling.

  3. A tale of two exponentiations in ${\cal N}=8$ supergravity

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  4. Random Reshuffling-Based Distributed Nash Equilibrium Seeking

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