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Positive mass theorem for asymptotically flat manifolds with isolated conical singularities
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We prove the positive mass theorem for asymptotical flat (AF for short) manifolds with finitely many isolated conical singularities. We do not impose the spin condition. Instead we use the conformal blow up technique which dates back to Schoen's final resolution of the Yamabe conjecture.
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Cited by 1 Pith paper
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A scalar-mean curvature comparison theorem for manifolds with iterated conical singularities
For spin manifolds with iterated conical singularities, scalar-mean curvature comparison forces equality and rigidity, and nonnegative scalar curvature implies nonnegative ADM mass.
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