2011
DOI: 10.1007/jhep11(2011)051
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OPE for super loops

Abstract: We extend the Operator Product Expansion for Null Polygon Wilson loops to the MasonSkinner-Caron-Huot super loop dual to non MHV gluon amplitudes. We explain how the known tree level amplitudes can be promoted into an infinite amount of data at any loop order in the OPE picture. As an application, we re-derive all one loop NMHV six gluon amplitudes by promoting their tree level expressions. We also present some new all loops predictions for these amplitudes.

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Cited by 30 publications
(72 citation statements)
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References 70 publications
(192 reference statements)
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“…Perhaps the most powerful information comes in the near-collinear limit where two of the external states are almost parallel. Thanks to the equivalence between amplitudes and polygonal Wilson loops, this limit corresponds to an operator product expansion (OPE) [36][37][38][39]. The relevant operators, whose anomalous dimensions are known exactly [40], generate excitations of a one-dimensional flux tube.…”
Section: Jhep10(2014)065mentioning
confidence: 99%
See 3 more Smart Citations
“…Perhaps the most powerful information comes in the near-collinear limit where two of the external states are almost parallel. Thanks to the equivalence between amplitudes and polygonal Wilson loops, this limit corresponds to an operator product expansion (OPE) [36][37][38][39]. The relevant operators, whose anomalous dimensions are known exactly [40], generate excitations of a one-dimensional flux tube.…”
Section: Jhep10(2014)065mentioning
confidence: 99%
“…[27], the two-loop ratio function was determined up to ten symbol-level parameters and one beyond-the-symbol parameter, using general constraints, including the leading-discontinuity part of the NMHV OPE [39]. These eleven parameters were then fixed via an explicit evaluation of the relevant loop integrals on the line in which all three cross ratios are equal, (u, u, u).…”
Section: Jhep10(2014)065mentioning
confidence: 99%
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“…In particular, the idea of imposing consistency with the OPE applies. However, since the dual observables are non-local Wilson loop operators, a different OPE, involving the near-collinear limit of two sides of the light-like polygon, has to be employed [15][16][17][18].…”
Section: Introductionmentioning
confidence: 99%