论文标题
seiberg-witten地图的注释，具有平标面曲率的歧管
Notes on of Seiberg-Witten map on manifold with flat scalar curvature
论文作者
论文摘要
在本文中，我们关注塞伯格（Seiberg）方程式的模量空间，并具有周期性末端的非紧凑型歧管。假设周期末端的标量曲率与拓扑条件相同：第一个DE-RHAM的共同体和对周期性末端的自我偶然的共同体限制了。然后，我们将证明扰动的Seiberg-witten方程的模量空间紧凑。
In this paper, we focus on the moduli space of Seiberg-Witten equation on non-compact manifold with periodic end. Suppose that the scalar curvature on the periodic end is identically zero and the topological conditions: the first de-Rham cohomology and the self-dual cohomology restricting on the periodic end vanish. Then, we will show that the moduli space of the perturbed Seiberg-Witten equation is compact.
