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5d Higgs branch localization, Seiberg-Witten equations and contact geometry

机译:5D HIGGS分支定位,Seiberg-Witting方程和联系几何

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A bstract In this paper we apply the idea of Higgs branch localization to 5d supersymmetric theories of vector multiplet and hypermultiplets, obtained as the rigid limit of N $$ mathcal{N} $$ = 1 supergravity with all auxiliary fields. On supersymmetric K-contact/Sasakian background, the Higgs branch BPS equations can be interpreted as 5d generalizations of the Seiberg-Witten equations. We discuss the properties and local behavior of the solutions near closed Reeb orbits. For U(1) gauge theories, which can be straight-forwardly generalized to theories whose gauge group can be completely broken, we show the suppression of the deformed Coulomb branch, and the partition function is dominated by 5d Seiberg-Witten solutions. For squashed S _(5)and Y _( pq )manifolds, we show the matching between poles in the perturbative Coulomb branch matrix model, and the bound on local winding numbers of the BPS solutions.
机译:本文中的Bstract我们将HIGGS分支定位的思想应用于向量多重和高热渗透的5D超对称理论,作为N $$ Mathcal {n} $$ = 1 suplgravity的刚性限制,与所有辅助领域的刚性限制。在超对称k接触/佐纸背景上,HIGGS分支BPS方程可以被解释为Seiberg-Witting方程的5D概括。我们讨论封闭式reeb​​轨道附近解决方案的属性和本地行为。对于U(1)仪表理论,这可以直接向规模组可以完全破坏的理论,我们展示了变形库仑分支的抑制,分区功能由5D Seiberg-Witting解决方案为主。对于压制的S _(5)和Y _(PQ)歧管,我们在扰动库仑分支矩阵模型中展示了极点之间的匹配,以及BPS解决方案的局部绕组数的绑定。

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