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Title:
Lipschitz rigidity for scalar curvature
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Abstract:
Let M be a closed connected smooth spin manifold of even dimension n, let g be a Riemannian metric of regularity W^{1,p}, p > n, on M whose distributional scalar curvature in the sense of Lee-LeFloch is bounded below by n(n-1), and let f : (M,g) \to S^n be a 1-Lipschitz continuous map of non-zero degree to the standard round n-sphere.
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