论文标题
具有（1,1）supersymmetry in Ads $ {} _ 3 $：还原为（1,0）超空间
Higher-spin gauge models with (1,1) supersymmetry in AdS${}_3$: Reduction to (1,0) superspace
论文作者
论文摘要
在三个维度中，有两种类型的$ {\ cal n} = 2 $ anti anti anti-de Sitter（ADS）超对称性，它们表示为（1,1）和（2,0）。它们的特征是不同的超电流和支持（1807.09098：1809.00802）在（（1,1）和（1,1）和（2,0）案例中，使用SuperSpace Techniques。事实证明，（1,1）和（2,0）高旋转超级属性之间的确切差异可以通过将这些规格理论降低为（1,0）ADS SuperSpace来固定下来。本文专用于$（1,1）\至（1,0）$ ADS SuperSpace减少。 In conjunction with the outcomes of the $(2,0) \to (1,0)$ AdS superspace reduction carried out in arXiv:1905.05050, we demonstrate that every known higher-spin theory with (1,1) or (2,0) AdS supersymmetry decomposes into a sum of two off-shell (1,0) supermultiplets which belong to four series of inequivalent higher-spin gauge models.后者减少为组件。
In three dimensions, there are two types of ${\cal N}=2$ anti-de Sitter (AdS) supersymmetry, which are denoted (1,1) and (2,0). They are characterised by different supercurrents and support different families of higher-spin gauge models (massless and massive) which were constructed in arXiv:1807.09098 and arXiv:1809.00802 for the (1,1) and (2,0) cases, respectively, using superspace techniques. It turns out that the precise difference between the (1,1) and (2,0) higher-spin supermultiplets can be pinned down by reducing these gauge theories to (1,0) AdS superspace. The present paper is devoted to the $(1,1) \to (1,0)$ AdS superspace reduction. In conjunction with the outcomes of the $(2,0) \to (1,0)$ AdS superspace reduction carried out in arXiv:1905.05050, we demonstrate that every known higher-spin theory with (1,1) or (2,0) AdS supersymmetry decomposes into a sum of two off-shell (1,0) supermultiplets which belong to four series of inequivalent higher-spin gauge models. The latter are reduced to components.
