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Wilson loops: From four-dimensional SYM to two-dimensional YM

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arxiv 0707.2699 v1 pith:GHCA4EAZ submitted 2007-07-18 hep-th

classification hep-th
keywords loopsfour-dimensionalsubsectortwo-dimensionalwilsonyang-millsanalogousarea
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In this note we study supersymmetric Wilson loops restricted to an S^2 submanifold of four-dimensional space in N=4 super Yang-Mills. We provide evidence from both perturbation theory and the AdS dual that those loops are equal to the analogous observables in two-dimensional Yang-Mills on S^2 (excluding non-perturbative contributions). This relates a subsector of N=4 SYM to a low-dimensional soluble model and also suggests that this subsector of N =4 SYM is invariant under area preserving diffeomorphisms.

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Cited by 1 Pith paper

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  1. Probing Line Defect CFT with Mixed-Correlator Bootstrability

    hep-th 2024-12 conditional novelty 6.0 of 10

    Using mixed-correlator bootstrability with parity and localization input, this paper produces new finite-coupling bounds on 12 OPE coefficients and a new exact BPS structure constant for the Maldacena-Wilson line defect CFT.

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