Introduction to Algebraic Geometry - Couverture souple

Lang, Serge

9780486834221: Introduction to Algebraic Geometry

Couverture souple

ISBN 10 : 0486834220 ISBN 13 : 9780486834221

Editeur : Dover Publications Inc., 2019

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Rapid, concise, self-contained introduction assumes only familiarity with elementary algebra. Subjects include algebraic varieties; products, projections, and correspondences; normal varieties; differential forms; theory of simple points; algebraic groups; more. 1958 edition.

Les informations fournies dans la section � Synopsis � peuvent faire r�f�rence � une autre �dition de ce titre.

� propos de l?auteur

French-born Serge Lang (1927-2005) graduated from Cal Tech and received his PhD from Princeton, where he studied under Emil Artin. He taught at the University of Chicago, Columbia, and Yale.

Les informations fournies dans la section � A propos du livre � peuvent faire r�f�rence � une autre �dition de ce titre.

�diteur: Dover Publications Inc.
Date d'�dition: 2019
Langue: anglais
ISBN 10: 0486834220
ISBN 13: 9780486834221
Reliure: Broch�
Nombre de pages: 272
Coordonn�es du fabricant: Dover
info@galileo-mc.de

Dachauer Str. 5-7
F�rstenfeldbruck
82256
Allemagne

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Introduction to Algebraic Geometry

Lang, Serge

Edit� par Dover Publications, 2019

ISBN 10 : 0486834220 ISBN 13 : 9780486834221

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Lang,Serge

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Introduction to Algebraic Geometry

Lang, Serge

Edit� par Dover Publications, 2019

ISBN 10 : 0486834220 ISBN 13 : 9780486834221

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Introduction to Algebraic Geometry

Serge Lang

Edit� par Dover Publications, 2019

ISBN 10 : 0486834220 ISBN 13 : 9780486834221

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Introduction to Algebraic Geometry (Paperback)

Serge Lang

Edit� par Dover Publications Inc., New York, 2019

ISBN 10 : 0486834220 ISBN 13 : 9780486834221

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Paperback. Etat : new. Paperback. Author Serge Lang defines algebraic geometry as the study of systems of algebraic equations in several variables and of the structure that one can give to the solutions of such equations. The study can be carried out in four ways: analytical, topological, algebraico-geometric, and arithmetic. This volume offers a rapid, concise, and self-contained introductory approach to the algebraic aspects of the third method, the algebraico-geometric. The treatment assumes only familiarity with elementary algebra up to the level of Galois theory. Starting with an opening chapter on the general theory of places, the author advances to examinations of algebraic varieties, the absolute theory of varieties, and products, projections, and correspondences. Subsequent chapters explore normal varieties, divisors and linear systems, differential forms, the theory of simple points, and algebraic groups, concluding with a focus on the Riemann-Roch theorem. All the theorems of a general nature related to the foundations of the theory of algebraic groups are featured. AUTHOR: French-born Serge Lang (19272005) graduated from Cal Tech and received his PhD from Princeton, where he studied under Emil Artin. He taught at the University of Chicago, Columbia, and Yale. Rapid, concise, self-contained introduction assumes only familiarity with elementary algebra. Subjects include algebraic varieties; products, projections, and correspondences; normal varieties; differential forms; theory of simple points; algebraic groups; more. 1958 edition. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. N� de r�f. du vendeur 9780486834221

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Introduction to Algebraic Geometry

Serge Lang

Edit� par Dover Publications Inc., US, 2019

ISBN 10 : 0486834220 ISBN 13 : 9780486834221

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Paperback. Etat : New. Illustrated. Author Serge Lang defines algebraic geometry as the study of systems of algebraic equations in several variables and of the structure that one can give to the solutions of such equations. The study can be carried out in four ways: analytical, topological, algebraico-geometric, and arithmetic. This volume offers a rapid, concise, and self-contained introductory approach to the algebraic aspects of the third method, the algebraico-geometric. The treatment assumes only familiarity with elementary algebra up to the level of Galois theory.Starting with an opening chapter on the general theory of places, the author advances to examinations of algebraic varieties, the absolute theory of varieties, and products, projections, and correspondences. Subsequent chapters explore normal varieties, divisors and linear systems, differential forms, the theory of simple points, and algebraic groups, concluding with a focus on the Riemann-Roch theorem. All the theorems of a general nature related to the foundations of the theory of algebraic groups are featured. N� de r�f. du vendeur LU-9780486834221

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