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Localisation on Sasaki-Einstein manifolds from holomorphic functions on the cone

机译:Sasaki-einstein歧管的本地化来自锥体上的全向量功能

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A bstract We study super Yang-Mills theories on five-dimensional Sasaki-Einstein manifolds. Using localisation techniques, we find that the contribution from the vector multiplet to the perturbative partition function can be calculated by counting holomorphic functions on the associated Calabi-Yau cone. This observation allows us to use standard techniques developed in the context of quiver gauge theories to obtain explicit results for a number of examples; namely S _(5), T _(1,1), Y _(7,3), Y _(2,1), Y _(2,0), and Y _(4,0). We find complete agreement with previous results obtained by Qiu and Zabzine using equivariant indices except for the orbifold limits Y _( p ,0)with p > 1.
机译:Bstract我们在五维萨崎 - 爱因斯坦歧管上研究超级阳厂理论。使用本地化技术,我们发现通过在相关的Calabi-yau锥形上计数全象函数来计算来自向量多功率到扰动分区功能的贡献。此观察允许我们使用在静态仪表理论的背景下开发的标准技术来获得许多示例的明确结果;即S _(5),T _(1,1),Y _(7,3),Y _(2,1),Y _(2,0)和Y _(4,0)。我们发现与Qiu和Zabzine获得的先前结果的完全协议,除了使用P> 1的Orbifold y _(p,0)之外,使用等很大程度的指标。

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