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From Gaudin Integrable Models tod-Dimensional Multipoint Conformal Blocks
Physical Review Letters ( IF 8.6 ) Pub Date : 2021-01-12 , DOI: 10.1103/physrevlett.126.021602 Ilija Burić , Sylvain Lacroix , Jeremy A. Mann , Lorenzo Quintavalle , Volker Schomerus
Physical Review Letters ( IF 8.6 ) Pub Date : 2021-01-12 , DOI: 10.1103/physrevlett.126.021602 Ilija Burić , Sylvain Lacroix , Jeremy A. Mann , Lorenzo Quintavalle , Volker Schomerus
In this work, we initiate an integrability-based approach to multipoint conformal blocks for higher-dimensional conformal field theories. Our main observation is that conformal blocks for -point functions may be considered as eigenfunctions of integrable Gaudin Hamiltonians. This provides us with a complete set of differential equations that can be used to evaluate multipoint blocks.
中文翻译:
从高丁可积模型到维维多点共形块
在这项工作中,我们针对高维共形场理论启动了一种基于可积性的多点共形块方法。我们的主要观察结果是点函数可被视为可积的高丁哈密顿量的本征函数。这为我们提供了一整套可用于评估多点模块的微分方程。
更新日期:2021-01-13
中文翻译:
从高丁可积模型到维维多点共形块
在这项工作中,我们针对高维共形场理论启动了一种基于可积性的多点共形块方法。我们的主要观察结果是点函数可被视为可积的高丁哈密顿量的本征函数。这为我们提供了一整套可用于评估多点模块的微分方程。