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引用次数: 0
摘要
我们研究了 AdS3 × X 中玻色弦和超弦的谱生成算子(DDF 算子),它们具有纯粹、通用的 NSNS 通量。我们猜想对偶CFT是一个变形对称轨道(deformed symmetric orbifold of \( {\mathbb{R}}_{\overset{\sim }{Q}}\times X \),其中\( {\mathbb{R}}_{\overset{\sim }{Q}}\) 表示具有斜率\( \overset{\sim }{Q} \)的线性稀拉顿理论。在本文中,我们构建了在世界表理论变得自由的极限中与时空线性稀拉顿场相对应的DDF算子。DDF算子给出了支持所提出的对偶CFT的另一个证据。此外,DDF算子纯粹是由AdS3场构造的,因此,对于定义了一致背景的泛型X,它强烈暗示了\( {\mathbb{R}}_{\overset{\sim }{Q}} \)的存在。
We study the spectrum generating operators (DDF operators) for bosonic strings and superstrings in AdS3 × X with pure, generic NSNS flux. The dual CFT is conjectured to be a deformed symmetric orbifold of \( {\mathbb{R}}_{\overset{\sim }{Q}}\times X \), where \( {\mathbb{R}}_{\overset{\sim }{Q}} \) denotes a linear dilaton theory with slope \( \overset{\sim }{Q} \). In this paper, we construct DDF operators corresponding to the spacetime linear dilaton field in the limit where the worldsheet theory becomes free. The DDF operator gives another evidence supporting the proposed dual CFT. Furthermore, the DDF operator is constructed purely from the AdS3 fields and thus, strongly implies the existence of \( {\mathbb{R}}_{\overset{\sim }{Q}} \) for generic X that defines a consistent background.
期刊介绍:
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