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第五百七十章 罗杰戈德门特自守函数(2 / 2)

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吴宝珠继续开始写,一边写一边想着说:“它是以1、0和无穷大作为奇点的二阶线性常微分方程。欧拉给级数解,高斯研究收敛性。然后常微分方程研究进入一个新的历程,就是奇点理论,一阶奇点领域内有特定形式级数解。从一阶奇点的解推广到高阶奇点的解。”

吴宝珠继续兴奋的说:“黎曼找到了亚纯函数的奇点,亚纯函数在复平面上不是单值”

吴宝珠开始一边画图,一边说:“方程一组基本解系,当自变量绕着某个奇点解析延拓一周后,解系变换到另外一个单值解析分支中去。这些基本解系之间,存在线性关系。所有路径解析开拓得到的相应变换集合,被埃尔米特称之为方程的单值群。富克斯在黎曼基础上,推进超几何方程研究,研究n阶微分方程问题。证明奇点在奇异系数的地方,激发大家用系数研究微分方程。”

吴宝珠激情说完后,戈德门特说:“代数学的研究,你了解多少?”

吴宝珠说:“这好像是你擅长的吧。”

戈德门特说:“我的代数方程的几何理论,涉及到有限变换群,推广到无限离散变换群。”

吴宝珠说:“你刚刚东拉西扯一堆是?”

戈德门特说:“我把分析学、微分学和代数学三合一,找到了一种自守形式。我的思想几何化,用几何学和群的观点研究5次以及5次以上代数方程和线性常微分方程。”

吴宝珠恍然大悟。

戈德门特说:“我成功的从20面体中获得5次代数方程完整理论。通过5次方程线性变换关系,以及斯瓦兹对三角函数理论的合作研究,研究椭圆函数模形式。”

喜欢数学心请大家收藏:数学心本站更新速度全网最快。

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