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Book Categories |
Preface | ||
Introduction | ||
1 | Background | 1 |
1.1 | Valuations | 1 |
1.2 | Completions | 16 |
1.3 | Differential Forms | 24 |
1.4 | Residues | 30 |
2 | Function Fields | 40 |
2.1 | Divisors and Adeles | 40 |
2.2 | Weil Differentials | 47 |
2.3 | Elliptic Functions | 52 |
2.4 | Geometric Function Fields | 54 |
2.5 | Residues and Duality | 58 |
3 | Finite Extensions | 68 |
3.1 | Norm and Conorm | 69 |
3.2 | Scalar Extensions | 72 |
3.3 | The Different | 75 |
3.4 | Singular Prime Divisors | 82 |
3.5 | Galois Extensions | 89 |
3.6 | Hyperelliptic Functions | 93 |
4 | Projective Curves | 103 |
4.1 | Projective Varieties | 103 |
4.2 | Maps to P[superscript n] | 108 |
4.3 | Projective Embeddings | 114 |
4.4 | Weierstrass Points | 122 |
4.5 | Plane Curves | 136 |
5 | Zeta Functions | 150 |
5.1 | The Euler Product | 151 |
5.2 | The Functional Equation | 154 |
5.3 | The Riemann Hypothesis | 156 |
A | Elementary Field Theory | 164 |
References | 175 | |
Index | 177 |
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