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A Gap Theorem for Half-Conformally Flat Manifolds

math.DG · 2019-07-21 · unverdicted · novelty 6.0

Compact half-conformally flat manifolds of negative type with bounded L2 energy, small scalar curvature, and non-collapsing have bounded Betti numbers; related singularity models are 2-ended and asymptotically Kähler, with decay rates O(r^{-4}) or better for certain self-dual forms on ALE ends.

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  • A Gap Theorem for Half-Conformally Flat Manifolds math.DG · 2019-07-21 · unverdicted · none · ref 13

    Compact half-conformally flat manifolds of negative type with bounded L2 energy, small scalar curvature, and non-collapsing have bounded Betti numbers; related singularity models are 2-ended and asymptotically Kähler, with decay rates O(r^{-4}) or better for certain self-dual forms on ALE ends.