Toric duality as Seiberg duality and brane diamonds
Toric duality as Seiberg duality and brane diamonds
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DOI：
10.1088/1126-6708/2001/12/035
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发表时间：
2001-09
影响因子：
5.4
通讯作者：
Bo Feng;A. Hanany;Yang-Hui He;Á. Uranga
中科院分区：
文献类型：
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作者：
Bo Feng;A. Hanany;Yang-Hui He;Á. Uranga
我们使用场理论和膜金刚石技术来证明环面对偶性是具有环面模空间的 N = 1 理论的塞伯格对偶性。这解决了我们早期工作中提出的有关环面对偶物理意义的难题。此外，利用这种强联系，我们得到了三个新的阶段，这三个阶段迄今为止无法通过应用于部分解决 C 3 =(Z3£ Z3) 的所谓“逆算法”获得。Aganagic-Karch-Lare 的工作中将 Seiberg 对偶性视为钻石对偶性的长期建议得到了大力支持，并且作为副产品获得了这些奇点的新钻石配置。我们 并对Seiberg二元性和Picard-Lefschetz单一性之间的关系进行了一些评论。
We use fleld theory and brane diamond techniques to demonstrate that Toric Duality is Seiberg duality for N = 1 theories with toric moduli spaces. This resolves the puzzle concerning the physical meaning of Toric Duality as proposed in our earlier work. Furthermore, using this strong connection we arrive at three new phases which can not be thus far obtained by the so-called \Inverse Algorithm" applied to partial resolution of C 3 =(Z3£ Z3). The standing proposals of Seiberg duality as diamond duality in the work by Aganagic-Karch-Lare strongly supported and new diamond conflgurations for these singularities are obtained as a byproduct. We also make some remarks about the relationships between Seiberg duality and Picard-Lefschetz monodromy.