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Some constructions of uniformly positive scalar curvature metrics on open manifolds
We obtain several constructions of uniformly positive scalar curvature complete Riemannian metrics on open manifolds. For dimension $n\geq4$, we show that if such a manifold admits a proper Morse function $f$ bounded below, such that $f$ has no critical points of index $\geq n-2$, then it admits a u
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