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|Title:||Effective iitaka fibrations||Authors:||Viehweg, E.
|Issue Date:||2009||Citation:||Viehweg, E.,Zhang, D.-Q. (2009). Effective iitaka fibrations. Journal of Algebraic Geometry 18 (4) : 711-730. ScholarBank@NUS Repository.||Abstract:||For every n-dimensional projective manifold X of Kodaira dimension 2 we show that & Φ|MKX| is birational to an Iitaka fibration for a computable positive integer M = M(b, Bn-2), where b > 0 is minimal with \bKF| ≠ ∅ for a general fibre F of an Iitaka fibration of X, and where Bn-2 is the Betti number of a smooth model of the canonical ℤ/(b)cover of the (n -2)-fold F. In particular, M is a universal constant if the dimension n < 4.||Source Title:||Journal of Algebraic Geometry||URI:||http://scholarbank.nus.edu.sg/handle/10635/103174||ISSN:||10563911|
|Appears in Collections:||Staff Publications|
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