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Rectangular W-algebras of types so( M) and sp(2 M) and dual coset CFTs

机译:类型 SO (<斜体> m )和<斜体> sp (2 <斜斜体> m )和双核cfts

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A bstract We examine rectangular W-algebras with so ( M ) or sp (2 M ) symmetry, which can be realized as the asymptotic symmetry of higher spin gravities with restricted matrix extensions. We compute the central charges of the algebras and the levels of so ( M ) or sp (2 M ) affine subalgebras by applying the Hamiltonian reductions of so or sp type Lie algebras. For simple cases with generators of spin up to two, we obtain their operator product expansions by requiring the associativity. We further claim that the W-algebras can be realized as the symmetry algebras of dual coset CFTs and provide several strong supports. The analysis can be regarded as a check of extended higher spin holographies including full quantum corrections. We also extend the analysis by introducing N documentclass[12pt]{minimal} usepackage{amsmath} usepackage{wasysym} usepackage{amsfonts} usepackage{amssymb} usepackage{amsbsy} usepackage{mathrsfs} usepackage{upgreek} setlength{oddsidemargin}{-69pt} egin{document}$$ mathcal{N} $$end{document} = 1 supersymmetry.
机译:Bstract我们用SO(M)或SP(2M)对称性地检查矩形W-代数,其可以实现为具有限制矩阵延伸的较高自旋重力的渐近对称。通过应用所以或SP型Lie代数的汉密尔顿减少来计算代数的中央电荷和所以(m)或sp(2 m)仿射子曲线的水平。对于高达两个发电机的简单情况,我们通过要求关联性获得操作员产品扩展。我们进一步要求W-Algebras可以实现为双核CFT的对称代数,并提供几个强载体。分析可以被认为是延伸的高旋转众多的检查,包括完全量子校正。我们还通过引入n documentClass [12pt] {minimal} usepackage {ammath} usepackage {isysym} usepackage {amssysfs} usepackage {mathrsfs} usepackage {mathrsfs} usepackage {supmeek } setLength { oddsidemargin} { - 69pt} begin {document} $$$ mathcal {n} $$ end {document} = 1 supersymmetry。

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