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Preuve hyperplan dimension
Preuve hyperplan dimension












Zariski, Complete linear systems on normal varieties and a generalization of a lemma of Enriques-Severi, Ann. Zariski, An introduction to the theory of algebraic surfaces, Lecture Notes in Math., 83, Springer, Berlin, 1969. Weil, Sur les critères d'équivalence en géométrie algébrique, Math. Publ., 29, revised and enlarged edition, Providence, 1962. Weil, Foundations of Algebraic Geometry, Am. Tjurin, Five lectures on three-dimensional varieties, Russian Math. Segre, Étude des différentes surfaces du 4e ordre à conique double ou cuspidale (générale ou décomposée) considérées comme des projections de l'intersection de deux variétés quadratiques de l'espace à quatre dimensions, Math. Saint-Donat, Projective models of K3-surfaces, Amer. Reid, Hyperelliptic linear systems on a K3-surface, J. Verra, The nonrationality of the Enriques threefold, Compositio Math., 48 (1983), pp. Mumford, Topology of normal singularities and a criterion for simplicity, Publ. Matsusaka, On the theorem of Castelnuovo-Enriques, Natur.

preuve hyperplan dimension

Letizia, Sistemi lineari completi su superficie di Enriques, Ann. Iskovskih, Anticanonical models of three-dimensional algebraic varieties, in: Itogi Nauki i Tekniki, Sov. Iskovskih, Fano threefolds I and II, Izv. Une dernire tape de la preuve consiste tendre nos rsultats toutes les varits. Hartshorne, Algebraic Geometry, Springer-Verlag, New York, 1977. dimension un, les varits tropicales devraient encoder beaucoup. Godeaux, Sur les variétés algébriques à trois dimensions dont les sections hyperplanes sont des surfaces de genre zéro et de bigenre un, Bull.

preuve hyperplan dimension

The difference in dimension between a subspace S and its ambient space X is known as the codimension of S with. While a hyperplane of an n-dimensional projective space does not have this property. Fano, Sulle varietà algebriche a tre dimensioni le cui sezioni iperpiane sono superficie di genere zero e bigenere uno, Memorie società dei XL, 24 (1938), pp. For instance, a hyperplane of an n-dimensional affine space is a flat subset with dimension n 1 and it separates the space into two half spaces.

preuve hyperplan dimension

Fano, Nuove ricerche sulle congruenze di rette del 30 ordine, Mem. Epema, Surfaces with canonical curves as hyperplane sections, Indagationes Math., 45 [1983), pp. Du Val, On rational surfaces whose prime sections are canonical curves, Proc. Cossec, Projective models of Enriques surfaces, Math. Verra, Varietà aventi come sezioni iperpiane superficie di Enriques, to appear. Murre, Three-dimensional algebraic varieties whose hyperplane sections are Enriques surfaces, Institut Mittag-Leffler, Report no. Conforto, Le superficie razionali, Zanichelli, Bologna, 1939. Murre, On the Chow group of certain types of Fano threefolds, Compositio Math., 39 (1979), pp. Beauville, Surfaces algébriques complexes, Astérisque, 54, Paris, 1978. Artin, Som numerical criteria for contractability of curves on algebraic surfaces, Amer.














Preuve hyperplan dimension