还行,不错。。。。。。。。。
评分名家名作,印刷纸张不太好。
评分名家名作,印刷纸张不太好。
评分名家名作,印刷纸张不太好。
评分读书的时候看过,一直想买一本,很不错
评分《椭圆函数与模函数:从一道美国加州大学洛杉矶分校(UCLA)博士资格考题谈起》可供从事这一数学分支或相关学科的数学工作者、大学生以及数学爱好者研读。 Divides naturally into several parts according to the level of the material,the background required of the reader, and the style of presentation with respect to details of proofs. For example, the first part, to Chapter 6, is undergraduate in level,the second part requires a background in Galois theory and the third some complex analysis, while the last parts, from Chapter 12 on, are mostly at graduate level.
评分《椭圆函数与模函数:从一道美国加州大学洛杉矶分校(UCLA)博士资格考题谈起》可供从事这一数学分支或相关学科的数学工作者、大学生以及数学爱好者研读。 Divides naturally into several parts according to the level of the material,the background required of the reader, and the style of presentation with respect to details of proofs. For example, the first part, to Chapter 6, is undergraduate in level,the second part requires a background in Galois theory and the third some complex analysis, while the last parts, from Chapter 12 on, are mostly at graduate level.
评分OK
评分《椭圆曲线》阐述了椭圆曲线是映射解形成群的两变量三次方程。模型形式是具有特定变换规律和增长性质的上半平面上的解析函数。椭圆曲线和模型形式两大论题共同形成Eichler-Shimura理论,构成了椭圆曲线特殊种类的模型性质。该命题的逆命题——Taniyama-Weil猜想及其暗含的费马大定理,所有的有理椭圆曲线都来源于此。
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