An example of asymptotically Chow unstable manifolds with constant scalar curvature

Mathematics – Differential Geometry

Scientific paper

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13 pages

Scientific paper

Donaldson proved that if a polarized manifold $(V,L)$ has constant scalar
curvature K\"ahler metrics in $c_1(L)$ and its automorphism group Aut$(M,L)$ is
discrete, $(V,L)$ is asymptotically Chow stable. In this paper, we shall show
an example which implies that the above result does not hold in the case when
Aut$(V,L)$ is not discrete.

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