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Toric duality, Seiberg duality and Picard-Lefschetz transformations

机译:复曲面对偶,Seiberg对偶和Picard-Lefschetz变换

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摘要

Toric Duality arises as an ambiguity in computing the quiver gauge theory living on a D3-brane which probes a toric singularity. It is reviewed how, in simple cases Toric Duality is Seiberg Duality. The set of all Seiberg Dualities on a single node in the quiver forms a group which is contained in a larger group given by a set of Picard-Lefschetz transformations. This leads to elements in the group (sometimes called fractional Seiberg Duals) which are not Seiberg Duality on a single node, thus providing a new set of gauge theories which flow to the same universality class in the Infra Red.
机译:在计算存在于复曲面奇点的D3叶片上的颤动规理论的计算中,复曲面对偶性产生了歧义。本文回顾了在简单情况下,复曲面对偶是Seiberg对偶。颤动中单个节点上的所有Seiberg对偶集构成一个组,该组包含在一组Picard-Lefschetz变换给定的较大组中。这导致该组中的元素(有时称为分数Seiberg对偶)不是单个节点上的Seiberg对偶,因此提供了一组新的量规理论,这些理论流向红外中的相同通用性类别。

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