Download Algebraic Geometry: A Volume in Memory of Paolo Francia ( De by Mauro C. Beltrametti, Fabrizio Catanese, Ciro Ciliberto PDF

By Mauro C. Beltrametti, Fabrizio Catanese, Ciro Ciliberto

ISBN-10: 3110171805

ISBN-13: 9783110171808

The papers during this quantity hide a large spectrum of algebraic geometry, from explanations idea to numerical algebraic geometry and are in most cases excited by better dimensional types and minimum version application and surfaces of common sort. part of the articles grew out of a convention in reminiscence of Paolo Francia held in Genova in September 2001 with nearly 70 contributors.

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Rossi, Continuation of subvarieties of projective varieties, A mer. J. Math. 91 ( 1969), 565-575. [RVdV] R. Remmert and A. Van de Ven, Zur Funktionentheorie homogener komplexer Mannigfaltigkeiten, Topology 2 (1963), 137-157. -P. Serre, Geometrie algebrique et geometrie analytique, Ann. Inst. Fourier 6 (1955), 1-42. [Se] F. Severi, Alcune proprieta fondamentali dell'insieme dei punti singolari di una funzione analitica di piu variabili, Mem. Accad. Ital. 3 ( 1932). [So] A. J. Sommese, Submanifolds of abelian varieties, Math.

Ciliberto, A. Lanteri, C. ) Walter de Gruyter 2002 L. 3. 4. X -cohomology and motivic cohomology 5. 1. 2. Srinivas' example 53 55 55 56 0. Introduction Let X be an algebraic C-scheme. The singular cohomology groups H* (X, Z( ·)) carry a mixed Hodge structure, see [ 11, III]. , those having non-zero Hodge numbers in the set {(0, 0), (0, -1), ( -1, 0), ( -1, -1) }. Therefore, these cohomological invariants of algebraic varieties would be algebraically defined as 1-motives over arbitrary base fields or schemes.

A Volume in Memory of Paolo Francia M. C. Beltrametti, F. Catanese, C. Ciliberto, A. Lanteri, C. ) Walter de Gruyter 2002 L. 3. 4. X -cohomology and motivic cohomology 5. 1. 2. Srinivas' example 53 55 55 56 0. Introduction Let X be an algebraic C-scheme. The singular cohomology groups H* (X, Z( ·)) carry a mixed Hodge structure, see [ 11, III]. , those having non-zero Hodge numbers in the set {(0, 0), (0, -1), ( -1, 0), ( -1, -1) }. Therefore, these cohomological invariants of algebraic varieties would be algebraically defined as 1-motives over arbitrary base fields or schemes.

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Algebraic Geometry: A Volume in Memory of Paolo Francia ( De Gruyter Proceedings in Mathematics ) by Mauro C. Beltrametti, Fabrizio Catanese, Ciro Ciliberto


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