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Dec 14, 2011 at 9:45 history edited Francesco Polizzi CC BY-SA 3.0
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Feb 28, 2011 at 1:10 vote accept Marek
Feb 23, 2011 at 14:32 comment added Daniel Loughran A related example comes from the theory of K3 surfaces. Here, their automorphism groups can be infinite and are not "linearisable", by which I mean do not extend to an automorphism of projective space. However, one can understand this group action by studying its representation on the 2nd cohomology group.
Feb 23, 2011 at 14:06 comment added Pete L. Clark On the other hand, one of the key tools for understanding / classifying the action of $G$ on a compact Riemann surface $X$ is via its associated representation on the space $H^0(X,\Omega^1)$ of global holomorphic differentials. So the representation theory is there lurking just beneath the surface. (Which is a good thing, IMO...)
Feb 22, 2011 at 19:18 history answered Francesco Polizzi CC BY-SA 2.5