Area minimizing hypersurfaces and, more generally, almost minimizing hypersurfaces frequently occur in geometry, dynamics and physics. A central problem is that a general (almost) minimizing hypersurface H contains a complicated singular set Σ. Nevertheless, we manage to develop a detailed potential theory on H ∖Σ applicable to large classes of linear elliptic second order operators. We even get a fine control over their analysis near Σ. This is Part 2 of this two parts work.

中文翻译：

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最小超曲面的势能理论II：Hardy结构和Schrödinger算符

在几何学，动力学和物理学中，经常出现使超曲面最小化的区域，更普遍地，几乎使超曲面最小化的区域。一个中心问题是一般的（几乎）最小化超曲面H包含复杂的奇异集合Σ。然而，我们设法开发出一种适用于大型线性椭圆二阶算子的H ∖Σ势能理论。我们甚至可以很好地控制他们在Σ附近的分析。这是这两个部分的第2部分。