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A Course in Arithmetic,9780387900407
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A Course in Arithmetic


Author(s): Serre, Jean Pierre
ISBN10:  0387900403
ISBN13:  9780387900407
Format:  Hardcover
Pub. Date:  3/1/1973
Publisher(s): Springer Verlag

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SummaryTable of Contents
Serre's A Course in Arithmetic is a concentrated, modern introduction to basically three areas of number theory, quadratic forms, Dirichlet's density theorem, and modular forms. The first edition was very well accepted and is now one of the leading introductory texts on the advanced undergraduate or beginning graduate level.From the reviews: "... The book is carefully written - in particular very much self-contained. As was the intention of the author, it is easily accessible to graduate or even undergraduate students, yet even the advanced mathematician will enjoy reading it. The last chapter, more difficult for the beginner, is an introduction to contemporary problems." American Scientist

Here is a modern introduction to basically three areas of number theory, quadratic forms, Dirichlet's density theorem, and modular forms.From the reviews: "The book is carefully written--in particular very much self-contained...it is easily accessible to graduate or even undergraduate students, yet even the advanced mathematician will enjoy reading it. The last chapter, more difficult for the beginner, is an introduction to contemporary problems."---AMERICAN SCIENTIST
Preface v
Part I--Algebraic Methods
Finite fields
3(8)
Generalities
3(2)
Equations over a finite field
5(1)
Quadratic reciprocity law
6(5)
Another proof of the quadratic reciprocity law
9(2)
p-adic fields
11(8)
The ring Zp and the field Qp
11(2)
p-adic equations
13(2)
The multiplicative group of Qp
15(4)
Hilbert symbol
19(8)
Local properties
19(4)
Global properties
23(4)
Quadratic forms over Qp and over Q
27(21)
Quadratic forms
27(8)
Quadratic forms over Qp
35(6)
Quadratic forms over Q
41(7)
Sums of three squares
45(3)
Integral quadratic forms with discriminant ± 1
48(13)
Preliminaries
48(4)
Statement of results
52(3)
Proofs
55(6)
Part II---Analytic Methods
The theorem on arithmetic progressions
61(16)
Characters of finite abelian groups
61(3)
Dirichlet series
64(4)
Zeta function and L functions
68(5)
Density and Dirichlet theorem
73(4)
Modular forms
77(35)
The modular group
77(2)
Modular functions
79(5)
The space of modular forms
84(6)
Expansions at infinity
90(8)
Hecke operators
98(8)
Theta functions
106(6)
Bibliography 112(2)
Index of Definitions 114(1)
Index of Notations 115

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