Master space, Hilbert series and Seiberg duality
Master space, Hilbert series and Seiberg duality
复制标题
主空间、希尔伯特级数和塞伯格对偶性
DOI：
10.1088/1126-6708/2009/07/018
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发表时间：
2008
影响因子：
5.4
通讯作者：
A. Zaffaroni
中科院分区：
文献类型：
--
作者：
D. Forcella;A. Hanany;A. Zaffaroni
我们分析了Toric（Seiberg）对偶性对从卡拉比-丘奇性处的D3膜获得的颤动规范理论的组合介子和重子模空间的作用。我们分析特别是主空间的结构，完整的模空间为一个膜，对于不同的复曲面阶段的一个给定的奇异性。我们表明，希尔伯特级数的最大分量的主空间的不同的阶段是相同的，当与所有的非异常收费细化。这反映了这样一个事实，即当膜的数目大于1时，与不同相位相关联的规范理论通过塞贝格对偶联系起来。
We analyze the action of Toric (Seiberg) duality on the combined mesonic and baryonic moduli space of quiver gauge theories obtained from D3 branes at Calabi-Yau singularities. We analyze in particular the structure of the master space, the complete moduli space for one brane, for different toric phases of a given singularity. We show that the Hilbert Series for the largest component of the master space of different phases is the same, when refined with all the non anomalous charges. This reflects the fact that the quiver gauge theories associated with different phases are related by Seiberg duality when the number of branes is greater than one.