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N = 4 superconformal Ward identities for correlation functions

机译: N = 4 用于相关函数的超保形Ward身份

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摘要

In this paper we study the four-point correlation function of the energy–momentum supermultiplet in theories with N = 4 superconformal symmetry in four dimensions. We present a compact form of all component correlators as an invariant of a particular abelian subalgebra of the N = 4 superconformal algebra. This invariant is unique up to a single function of the conformal cross-ratios which is fixed by comparison with the correlation function of the lowest half-BPS scalar operators. Our analysis is independent of the dynamics of a specific theory, in particular it is valid in N = 4 super Yang–Mills theory for any value of the coupling constant. We discuss in great detail a subclass of component correlators, which is a crucial ingredient for the recent study of charge-flow correlations in conformal field theories. We compute the latter explicitly and elucidate the origin of the interesting relations among different types of flow correlations previously observed in arXiv:1309.1424.
机译:在本文中,我们在四个维度上具有N = 4超共形对称性的理论中研究了能量-动量超多重性的四点相关函数。我们提出了一个紧凑形式的所有分量相关器,作为N = 4超保形代数的特定阿贝尔亚代数的不变量。这个不变量在共形交叉比率的单个函数中是唯一的,该函数通过与最低的半BPS标量算符的相关函数进行比较而固定。我们的分析与特定理论的动力学无关,尤其是对于任何耦合常数值,在N = 4超级杨米尔斯理论中都是有效的。我们将详细讨论分量相关器的子类,这是最近对保形场理论中电荷流相关性研究的重要组成部分。我们明确地计算了后者,并阐明了先前在arXiv:1309.1424中观察到的不同类型的流量相关之间有趣关系的起源。

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