一类可解子群的结构与Fuchs方程的可积性  

Structure of a Class of Solvable Subgroups of SL (3k,C) and Application in Fuchsion Equation

作　　者：刘颖[1] 张绍飞[1] 

机构地区：[1]北京航空航天大学数学系

出　　处：《湘南学院学报》2010年第2期1-4,19,共5页Journal of Xiangnan University

摘　　要：给出了SL(3k,C)中一类特殊的具有两个生成元的可解子群的结构定理.由单值群的可解性与Fuchs方程的可积性之间的关系。The structure of two classes of solvable subgroups generated by finite elements are given. By the relation between the solvability of monodromy group and the integrability of Fuchsion equation, the integrability for the Fuchsion equation on the tours that its monodromy groups is solvable is discussed.

关 键 词：特殊可解群 可解群 Fuchs系统 单值群 可积性. 

分 类 号：O152.3[理学—数学]