Deforming symplectomorphisms of complex projective spaces by the mean curvature flow

Mathematics – Differential Geometry

Scientific paper

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32 pages. Final version. To appear in Journal of Differential Geometry

Scientific paper

We apply the mean curvature flow to deform symplectomorphisms of
$\mathbb{CP}^n$. In particular, we prove that, for each dimension n, there
exists a constant $\Lambda$, explicitly computable, such that any
$\Lambda$-pinched symplectomorphism of $\mathbb{CP}^n$ is symplectically
isotopic to a biholomorphic isometry.

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