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Titlebook: G-Functions and Geometry; A Publication of the Yves André Book 1989 Springer Fachmedien Wiesbaden 1989 Algebra.Arithmetik.Differentialgleic

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250 Keywords Personalmanagementniques he found (and described in the same paper) for studying the diophantine approximation properties of values of what he called E-functions. However no proof had appeared, and the first attempt in the direction of Siegel’s statements was in M.S. Numagomedov’s work, more than fourty years later.
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https://doi.org/10.1007/978-3-658-23660-1s Then for any geometric point s of S , there is a natural embedding of Φ-algebra (with unit) .. The present chapter is devoted to a study of the set of fibres X. such that this inclusion is . an equality: D ≠ End.X. . We shall refer to such fibres as the exceptional fibers .
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https://doi.org/10.1007/978-3-658-06995-7̄ among the periods of an (algebraic) projective manifold X defined over Φ̄ is determined by the Hodge cycles on the powers of X. (or by the algebraic cycles, in the strongest version). Building upon methods of chapter VII and of variation of Hodge structure, we give a partial answer to this conjecture in general setting (§ 5).
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https://doi.org/10.1007/978-3-658-23660-1s Then for any geometric point s of S , there is a natural embedding of Φ-algebra (with unit) .. The present chapter is devoted to a study of the set of fibres X. such that this inclusion is . an equality: D ≠ End.X. . We shall refer to such fibres as the exceptional fibers .
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Towards Grothendieck’s Conjecture on Periods of Algebraic Manifolds̄ among the periods of an (algebraic) projective manifold X defined over Φ̄ is determined by the Hodge cycles on the powers of X. (or by the algebraic cycles, in the strongest version). Building upon methods of chapter VII and of variation of Hodge structure, we give a partial answer to this conjecture in general setting (§ 5).
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Endomorphisms in the Fibers of an Abelian Pencils Then for any geometric point s of S , there is a natural embedding of Φ-algebra (with unit) .. The present chapter is devoted to a study of the set of fibres X. such that this inclusion is . an equality: D ≠ End.X. . We shall refer to such fibres as the exceptional fibers .
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