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On SL(2,R) symmetry in nonlinear electrodynamics theories

机译:关于非线性电动力学理论中的 SL (2, R )对称性

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摘要

Recently, it has been observed that the Noether–Gaillard–Zumino (NGZ) identity holds order by order in α ′ expansion in nonlinear electrodynamics theories as Born–Infeld (BI) and Bossard–Nicolai (BN). The nonlinear electrodynamics theory that couples to an axion field is invariant under the S L ( 2 , R ) duality in all orders of α ′ expansion in the Einstein frame. In this paper we show that there are the S L ( 2 , R ) invariant forms of the energy momentum tensors of axion-nonlinear electrodynamics theories in the Einstein frame. These S L ( 2 , R ) invariant structures appear in the energy momentum tensors of BI and BN theories at all orders of α ′ expansion. The S L ( 2 , R ) symmetry appears in the BI and BN Lagrangians as a multiplication of Maxwell Lagrangian and a series of S L ( 2 , R ) invariant structures.
机译:最近,已经观察到,在非线性电动力学理论中,如Born-Infeld(BI)和Bossard-Nicolai(BN),Noether-Gaillard-Zumino(NGZ)身份在α′展开中按序保持。耦合到轴场的非线性电动力学理论在S L(2,R)对偶下在爱因斯坦框架中所有α'扩展的阶数下都是不变的。在本文中,我们证明了在爱因斯坦框架中,轴力-非线性电动力学理论的能量动量张量存在S L(2,R)不变形式。这些S L(2,R)不变结构出现在BI和BN理论的能量动量张量中,且所有α'扩展阶次。 S L(2,R)对称性是Maxwell Lagrangian和一系列S L(2,R)不变结构的乘积在BI和BN拉格朗日式中出现。

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