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Gluing hexagons at three loops

机译:在三个回路上粘合六边形

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摘要

We perform extensive three-loop tests of the hexagon bootstrap approach for structure constants in planar N = 4 SYM theory. We focus on correlators involving two BPS operators and one non-BPS operator in the so-called S L ( 2 ) sector. At three loops, such correlators receive wrapping corrections from mirror excitations flowing in either the adjacent or the opposing channel. Amusingly, we find that the first type of correction coincides exactly with the leading wrapping correction for the spectrum (divided by the one-loop anomalous dimension). We develop an efficient method for computing the second type of correction for operators with any spin. The results are in perfect agreement with the recently obtained three-loop perturbative data by Chicherin, Drummond, Heslop, Sokatchev and by Eden . We also derive the integrand for general multi-particle wrapping corrections, which turns out to take a remarkably simple form. As an application we estimate the loop order at which various new physical effects are expected to kick-in.
机译:我们对平面N = 4 SYM理论中的结构常数进行了六边形自举方法的广泛的三环测试。我们专注于在所谓的S L(2)扇区中涉及两个BPS运算符和一个非BPS运算符的相关器。在三个环路处,这样的相关器接收来自在相邻或相反通道中流动的镜面激励的环绕校正。有趣的是,我们发现第一类校正与频谱的前导环绕校正完全一致(除以单环异常维数)。我们为任何自旋的算子开发了一种计算第二种校正类型的有效方法。结果与Chicherin,Drummond,Heslop,Sokatchev和Eden最近获得的三环摄动数据完全吻合。我们还推导了用于一般多粒子包裹校正的被积,结果证明其采取了非常简单的形式。作为一个应用程序,我们估计各种新的物理效果预期会出现的循环顺序。

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