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- W2951883733 abstract "A compact complex manifold X is said to be rationally cohomologically rigidified if its automorphism group Aut(X) acts faithfully on the cohomology ring H*(X,Q). In this note, we prove that, surfaces of general type with irregularity q>2 are rationally cohomologically rigidified, and so are minimal surfaces S with q=2 unless K^2=8X. This answers a question of Fabrizio Catanese in part. As examples we give a complete classification of surfaces isogenous to a product with q=2 that are not rationally cohomologically rigidified. These surfaces turn out however to be rigidified." @default.
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- W2951883733 date "2012-09-28" @default.
- W2951883733 modified "2023-10-16" @default.
- W2951883733 title "Automorphisms of surfaces of general type with q>=2 acting trivially in cohomology" @default.
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- W2951883733 doi "https://doi.org/10.48550/arxiv.1209.6447" @default.
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