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Elements of the Theory of Algebraic Curves by Seidenberg A. is a nonfiction available to read on EtoBox.

What is Elements of the Theory of Algebraic Curves about?

Title......Page 1 Preface......Page 3 CONTENTS......Page 6 List of Symbols......Page 8 1 Introductory Remarks......Page 9 2 Homogeneous Coordinates......Page 14 Projective planes......Page 15 The line at infinity......Page 16 Projective planes over an extension field of K......Page 17 3 Algebraic Curves......Page 18 The equations of a curve......Page 19 Intersections......Page 23 Affine algebraic curves......Page 25 4 Resultants......Page 29 5 Linear Transformations......Page 35 Coordinate systems......Page 37 Transformations in the affine plane......Page 38 6 Simple Points and Singular Points......Page 39 The polar......Page 46 Some computational rules......Page 47 7 Bezout's Theorem......Page 51 8 The Basic Inequality......Page 56 9 Cubics......Page 63 Rational functions on an irreducible curve......Page 68 Abelian varieties......Page 73 Points of inflection......Page 75 Cubics through eight points......Page 81 The modulus of a nonsingular cubic......Page 83 11 Expansion at a Simple Point......Page 90 Formal power series......Page 91 12 Branches......Page 97 Imprimitive branch representations......Page 109 13 Generic Points......Page 111 Rational mappings......Page 113 Places....

Who reads Elements of the Theory of Algebraic Curves?

Author

Seidenberg A.

Publisher

Addison-Wesley

Published

1968

Language

EN

Category

nonfiction

Subjects

Mathematics, Geometry And Topology, Stem