Research profile

Eden Prywes

Works on Ricci flow.

NP-RC-032071

2
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  1. Paul Yang

    1 joint worklatest 2021

  2. Sun-Yung Alice Chang

    1 joint worklatest 2021

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2021

math.DGarXiv:2107.02785

Quasiconformal Flows on non-Conformally Flat Spheres

Sun-Yung Alice Chang, Eden Prywes, Paul Yang

We study integral curvature conditions for a Riemannian metric on that quantify the best bilipschitz constant between and the standard metric on . Our results show that the best bilipschitz constant is controlled by the -norm of the Weyl tensor and the -norm of the -curvature, under the conditions that those quantities are sufficiently small, has a positive Yamabe constant and the -curvature is mean-positive. The proof of the result is achieved in two steps. Firstly, we construct a quasiconformal map between two conformally related metrics in a positive Yamabe class. Secondly, we apply the Ricci flow to establish the bilipschitz equivalence from such a conformal class to the standard conformal class on .

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