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浅谈矩阵秩的定义的教学
引用本文:赵正俊.浅谈矩阵秩的定义的教学[J].安庆师范学院学报(自然科学版),2014(2):110-111.
作者姓名:赵正俊
作者单位:安庆师范学院 数学与计算科学学院,安徽 安庆,246133
基金项目:国家自然科学基金数学天元基金(11326052)资助
摘    要:矩阵的秩是线性代数中一个基本的概念,它在矩阵理论和线性空间理论中占有基本的重要性。本文从Syl-vester关于矩阵秩的定义出发,结合秩的几何意义,探讨矩阵秩的定义的教学,以便学生更好地理解这一较为抽象的概念,从而提高教学效果。

关 键 词:矩阵的秩  k阶子式  向量空间

Remarks on the Definitions of the Rank of Matrix
ZHAO Zheng-jun.Remarks on the Definitions of the Rank of Matrix[J].Journal of Anqing Teachers College(Natural Science Edition),2014(2):110-111.
Authors:ZHAO Zheng-jun
Institution:ZHAO Zheng-jun (School of Mathematics and Computational Science, Anqing Teachers College, Anqing 246133, China)
Abstract:In linear algebra, the rank of a matrix is a measure of the system of linear equations and linear transformation enco-ded by matrix.The rank is one of the fundamental pieces of data associated with a matrix , and thus it holds an important position in the theory of matrix and linear space.In this paper, we mainly focus on the several definitions of the rank of a matrix so as to facilitate students’ understanding of this abstract definition.
Keywords:rank of a matrix  minor  vector space
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