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Name:Galois Covers, Grothendieck-Teichmüller Theory and Dessins d’Enfants
Description:One can define Teichmueller space T(X) in a quite great generality, but showing that T(X) is a complex space can be done only in special situations. The simplest one is the case of Kaehler complex structures on tori. I will first report on joint works with Corvaja, resp. Demleitner, on the case of Generalized Hyperelliptic Manifolds. Second, for surfaces X of general type, an interesting open question is whether X is rigidified (resp. : cohomologically rigidified), i.e. X does not admit automorphisms which are isotopic to the identity (resp. acting trivially on cohomology). I will briefly survey recent results by Cai-Liu-Zhang and by Liu, which show that for q >= 2, X is rigidified, and joint work with Gromadzki exhibiting surfaces of general type which are isogenous to a product and not cohomologically rigidified. https://sites.google.com/view/lmsmrm2018/workshop/titles-and-abstracts?authuser=0
PC Chairs:Frank Neumann
Sibylle Schroll
Conference flow:Abstract Submission: October 13, 2018 23:59 CEST,
Paper Upload: October 16, 2018 23:59 CEST,
Assignment of Reviewers: October 30, 2018 23:59 CET,
Review: November 17, 2018 23:59 CET,
Decision: November 20, 2018 23:59 CET,
Final: November 27, 2018 23:59 CET

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