Introduction to Quadratic Forms Over Fields 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024


Introduction to Quadratic Forms Over Fields

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Lam, T. Y. 作者
译者
2004-12 出版日期
550 页数
1428.00元 价格
Graduate Studies in Mathematics 丛书系列
9780821810958 图书编码

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发表于2024-11-14


Introduction to Quadratic Forms Over Fields 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

Introduction to Quadratic Forms Over Fields 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

Introduction to Quadratic Forms Over Fields 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024



Introduction to Quadratic Forms Over Fields 在线电子书 用户评价

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很标准的教材,不过有些地方写的容易看不出思路,Pete Clark有份这个内容的online notes还蛮好的

评分

很标准的教材,不过有些地方写的容易看不出思路,Pete Clark有份这个内容的online notes还蛮好的

评分

很标准的教材,不过有些地方写的容易看不出思路,Pete Clark有份这个内容的online notes还蛮好的

评分

很标准的教材,不过有些地方写的容易看不出思路,Pete Clark有份这个内容的online notes还蛮好的

评分

很标准的教材,不过有些地方写的容易看不出思路,Pete Clark有份这个内容的online notes还蛮好的

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Introduction to Quadratic Forms Over Fields 在线电子书 读后感

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Quadratic forms are homogeneous functions of degree two in n variables. Specifically, they are functions of the form Σaijxixj. They can be put in correspondence with symmetric n-by-n matrices and, when the characteristic of the field is not equal to two, w...

评分

Quadratic forms are homogeneous functions of degree two in n variables. Specifically, they are functions of the form Σaijxixj. They can be put in correspondence with symmetric n-by-n matrices and, when the characteristic of the field is not equal to two, w...

评分

Quadratic forms are homogeneous functions of degree two in n variables. Specifically, they are functions of the form Σaijxixj. They can be put in correspondence with symmetric n-by-n matrices and, when the characteristic of the field is not equal to two, w...

评分

Quadratic forms are homogeneous functions of degree two in n variables. Specifically, they are functions of the form Σaijxixj. They can be put in correspondence with symmetric n-by-n matrices and, when the characteristic of the field is not equal to two, w...

评分

Quadratic forms are homogeneous functions of degree two in n variables. Specifically, they are functions of the form Σaijxixj. They can be put in correspondence with symmetric n-by-n matrices and, when the characteristic of the field is not equal to two, w...

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