Solvable Lie Algebras with Nilradical Q_(2n+1) and Their Casimir Invariants  

幂零根基为Q_(2n+1)的可解李代数及其Casimir不变量（英文）

作　　者：李小朝 靳全勤 

机构地区：[1]Department of Mathematics,Huanghuai University [2]Department of Mathematics,Tongji University

出　　处：《Chinese Quarterly Journal of Mathematics》2017年第1期99-110,共12页数学季刊（英文版）

基　　金：Supported by the National Natural Science Foundation of China(11071187);Supported by the Basic and Advanced Technology Research Project of Henan Province(142300410449);Supported by the Natural Science Foundation of Education Department of Henan Province(16A110035)

摘　　要：The finite-dimensional indecomposable solvable Lie algebras s with Q_(2n+1) as their nilradical are studied and classified and their Casimir invariants are calculated. It turns out that the dimension of s is at most dim Q_(2n+1)+2.

关 键 词：solvable Lie algebra NILRADICAL Casimir invariant 

分 类 号：O152.5[理学—数学]