Classical algebraic geometry : a modern view / Igor V. Dolgachev.

By: Dolgachev, I. (Igor V.)
Material type: TextTextPublisher: Cambridge ; New York : Cambridge University Press, 2012Description: xii, 639 p. ; 25 cmISBN: 9781107017658 (hardback)Subject(s): Geometry, Algebraic | MATHEMATICS / TopologyDDC classification: 516.3/5 LOC classification: QA564 | .D638 2012Other classification: MAT038000 Online resources: Cover image
Contents:
Machine generated contents note: Preface; 1. Polarity; 2. Conics and quadrics; 3. Plane cubics; 4. Determinantal equations; 5. Theta characteristics; 6. Plane quartics; 7. Cremona transformations; 8. Del Pezzo surfaces; 9. Cubic surfaces; 10. Geometry of lines; Bibliography; Index.
Summary: "Algebraic geometry has benefited enormously from the powerful general machinery developed in the latter half of the twentieth century. The cost has been that much of the research of previous generations is in a language unintelligible to modern workers, in particular, the rich legacy of classical algebraic geometry, such as plane algebraic curves of low degree, special algebraic surfaces, theta functions, Cremona transformations, the theory of apolarity and the geometry of lines in projective spaces. The author's contemporary approach makes this legacy accessible to modern algebraic geometers and to others who are interested in applying classical results. The vast bibliography of over 600 references is complemented by an array of exercises that extend or exemplify results given in the book"-- Provided by publisher.
List(s) this item appears in: New arrivals February 2020
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516 (Browse shelf) Checked out 06/08/2020 AT-ISTA#002035
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Includes bibliographical references (p. 593-619) and index.

"Algebraic geometry has benefited enormously from the powerful general machinery developed in the latter half of the twentieth century. The cost has been that much of the research of previous generations is in a language unintelligible to modern workers, in particular, the rich legacy of classical algebraic geometry, such as plane algebraic curves of low degree, special algebraic surfaces, theta functions, Cremona transformations, the theory of apolarity and the geometry of lines in projective spaces. The author's contemporary approach makes this legacy accessible to modern algebraic geometers and to others who are interested in applying classical results. The vast bibliography of over 600 references is complemented by an array of exercises that extend or exemplify results given in the book"-- Provided by publisher.

Machine generated contents note: Preface; 1. Polarity; 2. Conics and quadrics; 3. Plane cubics; 4. Determinantal equations; 5. Theta characteristics; 6. Plane quartics; 7. Cremona transformations; 8. Del Pezzo surfaces; 9. Cubic surfaces; 10. Geometry of lines; Bibliography; Index.

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