%0 Journal Article
%T 上三角矩阵代数上的~Jordan~全可导点
%A 孙爱慧
%J 华东师范大学学报(自然科学版)
%D 2016
%R 10.3969/j.issn.1000-5641.2016.01.005
%X 摘要 Zhao~和~Zhu~证明了如下结果：复数域上的任意上三角矩阵代数中的每一矩阵都是~Jordan~全可导点.本文将证明：特征不为~2~的无限域上的任意上三角矩阵代数中的每一矩阵都是~Jordan~全可导点.</br>Abstract：Zhao and Zhu proved the following result: Every matrix in upper triangular matrix algebras over the complex number field is a Jordan all-derivable point. The aim of this paper is to show that every matrix in upper triangular matrix algebras over an infinite field of characteristic not 2 is a Jordan all-derivable point.
%K Jordan~全可导点
%K 导子
%K 上三角矩阵代数
%K 三角代数&lt
%K /br&gt
%K Key words： Jordan all-derivable point
%K derivation
%K upper triangular matrix algebra triangular algebra
%U http://xblk.ecnu.edu.cn/CN/abstract/abstract25262.shtml