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Real Fano varieties. (Variétés de Fano réelles.) (French) Zbl 1004.53059
Séminaire Bourbaki. Volume 1999/2000. Exposés 865-879. Paris: Société Mathématique de France, Astérisque 276, 189-206, Exp. No. 872 (2002).
A Fano varieties is a compact smooth Kähler manifold whose Kähler class coincides with the Chern class. The present paper gives a sketch of Viterbo’s theorem, related to Kollar’s conjecture. Floer trajectories, holomorphic curves and the Conley-Zehnder-Duisfermaat index are used. At the end the Eliashberg approach is given.
For the entire collection see [Zbl 0981.00011].

MSC:
53D12 Lagrangian submanifolds; Maslov index
14P25 Topology of real algebraic varieties
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