Algebraic geometry : summer meeting, Copenhagen, August 7-12, 1978

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Opis bibliograficzny
1. autor: Lonsted, Knud, 1942- (Autor)
Korporacja: Copenhagen Summer Meeting in Algebraic Geometry :Copenhagen
Format: Livre numérique
Język:Anglais
Wydane: Berlin [etc.] : Springer [20..].
Cham : Springer Nature
Seria:Lecture notes in mathematics 732
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Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• Algebraic geometry, summer meeting, Copenhagen, August 7-12, 1978, edited by K. Lønsted, 1979, Berlin, Springer-Verlag, 1 vol. (VI-658 p.), Lecture notes in mathematics, 0-387-09527-6
• Algebraic Geometry, Texte imprimé, 9783662162514
Spis treści:
  • Surfaces with K2=pg=1 and their period mapping
  • Internal hom-sets in an extension of affine schemes over a field
  • Solutions of weierstrass equations
  • Instantons and sheaves on ? IP3
  • Set theoretical complete intersections in characteristic p>0
  • Intersection properties of modules
  • On the theory of adjoints
  • Infinite dimensional universal formal group laws and formal a-modules
  • On the dual of a smooth variety
  • Symmetric forms and weierstrass semigroups
  • Biregular theory of fano 3-folds
  • Singularites Rationnelles Du Resultant
  • On the classification of non-complete algebraic surfaces
  • The length of vectors in representation spaces
  • The generic perfectiness of determinantal schemes
  • On weierstrass points and automorphisms of curves of genus three
  • Deformation and transversality
  • Finite generations of lifted P-adic homology with compact supports. Generalization of the well conjectures to singular, non-complete algebraic varieties
  • On a problem of grothendieck
  • Faithfully representable analytic groups
  • The poincare - serre - verdier duality
  • Mumford's numerical function and stable projective hypersurfaces
  • The trace of frobenius for elliptic curves with complex multiplication
  • Abelian varieties: moduli and lifting properties
  • A family of genus two fibrations
  • Ideals associated to a desingularization
  • Schottky groups and schottky curves
  • Moduli for principal bundles
  • ?1 for surfaces with small k2
  • Symmetric powers of the cotangent bundle and classification of algebraic varieties
  • Supersingular K3 surfaces
  • Rational singularities in dimension ?2
  • Deformations and local torelli theorem for certain surfaces of general type
  • Formal groups and some arithmetic properties of elliptic curves.