This is a 2001 account of Algebraic Number Theory, a field which has grown to touch many other areas of pure mathematics. It is written primarily for beginning graduate students in pure mathematics, and encompasses everything that most such students are likely to need; others who need the material will also find it accessible. It assumes no prior knowledge of the subject, but a firm basis in the theory of field extensions at an undergraduate level is required, and an appendix covers other prerequisites. The book covers the two basic methods of approaching Algebraic Number Theory, using ideals and valuations, and includes material on the most usual kinds of algebraic number field, the functional equation of the zeta function and a substantial digression on the classical approach to Fermat's Last Theorem, as well as a comprehensive account of class field theory. Many exercises and an annotated reading list are also included.
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a casebook with little theoretical value
评分a casebook with little theoretical value
评分很薄的入门书，靠它可以，要自己多算点例子。
评分很薄的入门书，靠它可以，要自己多算点例子。
评分过于Brief，缺少介绍必备代数知识。学完其他代数数论之后，再来读比较好
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