A chiral SU(N) gauge theory and its non-chiral Spin(8) dual
A chiral SU(N) gauge theory and its non-chiral Spin(8) dual
复制标题
手性 SU(N) 规范理论及其非手性 Spin(8) 对偶
DOI：
10.1016/0370-2693(95)01554-x
复制
发表时间：
1995
影响因子：
4.4
通讯作者：
M. Strassler
中科院分区：
文献类型：
--
作者：
P. Pouliot;M. Strassler
研究了具有对称张量和N个反基本表象的超对称SU（N - 4）规范理论。W = 0的理论具有一个非手征自旋（8）理论的对偶描述，该理论具有一个旋量和N个矢量。这种对偶性流到塞贝格的SO（N）对偶性和我们中的一个人提出的对偶性。它也流到一些Spin（m）理论的对偶性，m ≤ 8。当N = 6时，当增加一个N = 2的超对称超势时，恢复了Seiberg和维滕的奇异性.对于N ≤ 6，旋量的质量产生了由Intriligator和Seiberg发现的SO（8）理论的分支。其他现象包括一个经典的约束映射到一个异常方程下的对偶和一个复杂的一致性检查的重整化群流。
We study supersymmetric SU(N - 4) gauge theories with a symmetric tensor and N antifundamental representations. The theory with W = 0 has a dual description in terms of a non-chiral Spin(8) theory with one spinor and N vectors. This duality flows to the SO(N) duality of Seiberg and to a duality proposed by one of us. It also flows to dualities for a number of Spin(m) theories, m ≤ 8. For N = 6, when an N = 2 SUSY superpotential is added, the singularities of Seiberg and Witten are recovered. For N ≤ 6, a mass for the spinor generates the branches of SO(8) theories found by Intriligator and Seiberg. Other phenomena include a classical constraint mapped to an anomaly equation under duality and an intricate consistency check on the renormalization group flow.