线性方程组解法的两个推广  

Two Generalizations of Solutions to Linear Equations

作　　者：王艳萍 WANG Yan-ping(School of Mathematics and Statistics,Suzhou University,Suzhou 234000,China)

机构地区：[1]宿州学院数学与统计学院,安徽宿州234000

出　　处：《洛阳师范学院学报》2018年第8期9-11,共3页Journal of Luoyang Normal University

基　　金：安徽省专业建设项目"数学与应用数学专业综合改革试点"(2012zy146)

摘　　要：线性方程组的解法是线性代数一个重要内容,求解线性方程组,常用解法为高斯消元法.在此基础上,我们可以将其解法推广到两类特殊的方程组上来.本文介绍了一类特殊的非线性方程组与复系数线性方程组,并通过将它们转化成线性方程组来判断其解的情况.The solution to linear equations is an important part of linear algebra. The commonly used solution to linear equations is Gaussian elimination. On the basis of the Gaussian elimination, the solution can be general- ized to two special types of equations. In this particle, a type of special nonlinear equations and complex coefficient linear equations are introduced and judged by transforming them into linear equations; and specific examples are presented.

关 键 词：线性方程组 齐次多项式 复系数 

分 类 号：O151[理学—数学]