%0 Journal Article
%T sl(n+1)的次正则幂零表示的同态空间
%A 李宜阳
%A 舒斌
%A 叶刚
%J 华东师范大学学报(自然科学版)
%D 2018
%R 10.3969/j.issn.1000-5641.2018.03.002
%X 摘要 令李代数g=sl（n+l）的基域是特征为素数p的代数闭域k且满足pn+1.本文在g的次正则幂零表示中，证明了相同块中的任意两个小Verma模的同态是非零的.这揭示了小Verma模之间的完整联系.</br>Abstract：Let g=sl(n+1) be the special linear Lie algebra over an algebraically closed field k of prime characteristic p with pn+1. We show that the hom-spaces between any two baby Verma modules in the same given block are always nonzero for subregular nilpotent representations of g, which reveals a complete linkage atlas for baby Verma modules.
%K 标准Levi型
%K 小Verma模
%K 次正则幂零
%K 同态空间&lt
%K /br&gt
%K Key words： standard Levi-form baby Verma module subregular nilpotent homspaces
%U http://xblk.ecnu.edu.cn/CN/abstract/abstract25502.shtml