A fully nonlinear conformal flow on locally conformally flat manifolds

Mathematics – Differential Geometry

Scientific paper

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16 pages

Scientific paper

We study a fully nonlinear flow for conformal metrics. The long-time
existence and the sequential convergence of flow are established for locally
conformally flat manifolds. As an application, we solve the $\sk$-Yamabe
problem for locally conformal flat manifolds when $k \neq n/2$.

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