线性代数群读书介绍
| 类别 | 页数 | 译者 | 网友评分 | 年代 | 出版社 |
|---|---|---|---|---|---|
| 书籍 | 288页 | 2020 | 世界图书出版公司 |
| 定价 | 出版日期 | 最近访问 | 访问指数 |
|---|---|---|---|
| 38.00元 | 2020-02-20 … | 2021-09-23 … | 96 |
《线性代数群(第2版)(英文版)》介绍了：Apart from some knowledge of Lie algebras, the main prerequisite for these Notes is some familiarity with algebraic geometry. In fact, comparatively little is actually needed. Most of the notions and results frequently used in the Notes are summarized, a few with proofs, in a preliminary Chapter AG. As a basic reference, we take Mumford's Notes [14], and ha...
作者简介《线性代数群(第2版)(英文版)》介绍了：Apart from some knowledge of Lie algebras, the main prerequisite for these Notes is some familiarity with algebraic geometry. In fact, comparatively little is actually needed. Most of the notions and results frequently used in the Notes are summarized, a few with proofs, in a preliminary Chapter AG. As a basic reference, we take Mumford's Notes [14], and have tried to be to some extent self-contained from there. A few further results from algebraic geometry needed on some specific occasions will be recalled （with references） where used. The point of view adopted here is essentially the set theoretic one: varieties are identified with their set of points over an algebraic closure of the groundfield （endowed with the Zariski-topology）, however with some traces of the scheme point of view here and there.
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