Huber's theorem for manifolds with $L^{\frac{n}{2}}$ integrable Ricci curvatures

Abstract

In this paper, we generalize Huber's finite point conformal compactification theorem to a higher dimensional manifold, which is conformally compact with $L^{\frac{n}{2}}$ integrable Ricci curvatures.

To appear in Trans. Amer. Math. Soc

References in corpus (3)

• Compactness of isospectral conformal metrics on 4-manifolds
• On Huber's type theorems in general dimensions
• Manifolds for which Huber's Theorem holds