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Algebraic curves:

an introduction to algebraic geometry
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Benjamin, 1969 - 226 pages

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Table des matières

Preface
1
Chapter Two Affine Varieties
35
Chapter Three Local Properties of Plane Curves
63
Droits d'auteur

7 autres sections non affichées

Autres éditions - Tout afficher

Algebraic curves: an introduction to algebraic geometry
Algebraic curves: an introduction to algebraic geometry
William Fulton
Affichage d'extraits - 1989

Expressions et termes fréquents

affine variety algebraic set algebraic subset algebraically closed assume Bezout's Theorem birationally equivalent called canonical divisor change of coordinates Chapter Char(k closed subvariety comaximal containing COROLLARY curve F curve of degree defined deg(D deg(F denote div(G div(z e k[X,Y element F and G F e k[X finite number flex follows form of degree function field Hint hyperplane hypersurface induced integer intersection number irreducible curve isomorphism LEMMA Let F linear maximal ideal module-finite morphism Noetherian non-singular non-singular cubic non-zero Nullstellensatz Op(V open subvariety ordinary multiple points point on F polynomial F polynomial map prime ideal Problem projective change projective plane curve projective variety Proof Prop PROPOSITION quadratic transformation quotient field R-module rational function rational map residue resp ring homomorphism Show that F simple point subring Suppose tangent line tangent to F topology uniformizing parameter unique vector space zero

Informations bibliographiques

QR code for Algebraic curves
TitreAlgebraic curves: an introduction to algebraic geometry
Volume 30 de Mathematics lecture note series
Numéro 30 de Math Lecture Notes Series
AuteursWilliam Fulton, Richard Weiss
ÉditeurBenjamin, 1969
Original provenant del'Université du Michigan
Numérisé5 févr. 2010
Longueur226 pages
  
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