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A low-regularity Riemannian positive mass theorem for non-spin manifolds with distributional curvature

Hafemann, Eduardo
arXiv (OAI Expanded) · Papers
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differential-geometrygeneral-relativity-and-quantum-cosmology
This article establishes a low-regularity Riemannian positive mass theorem for non-spin manifolds whose metrics are only $C^0 \cap W_{\mathrm{loc}}^{1,n}$ and smooth outside a compact set. The main theorem asserts that asymptotically flat manifolds with nonnegative distributional scalar curvature ha
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