| 伏朗斯基行列式与齐次线性微分方程通解判定 |
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| 引用本文： | 李长江,李淑华.伏朗斯基行列式与齐次线性微分方程通解判定[J].承德师专学报,2008,28(2):1-2. |
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| 作者姓名： | 李长江 李淑华 |
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| 作者单位： | 承德民族师专数学系,河北承德067000 |
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| 摘 要： | 作者探讨伏朗斯基（Wtonsky）行列式与函数组的线性相关性之间的关系,是为了方便地解决齐线性微分方程通解判定问题,从而为研究一般线性微分方程的通解打下基础。
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| 关 键 词： | 伏朗斯基行列式 线性相关 线性无关 通解 |
| 文章编号： | 1005-1554(2008)02-0001-02 |
| 修稿时间： | 2007年11月10 |
The Determinant to the Common Solution to Wronsky Determinant and Homogeneous Linear Differential Equation |
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| LI Chang-jiang,LI Shu-hua.The Determinant to the Common Solution to Wronsky Determinant and Homogeneous Linear Differential Equation[J].Journal of Chengde Teachers College for Nationalities,2008,28(2):1-2. |
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| Authors: | LI Chang-jiang LI Shu-hua |
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| Institution: | LI Chang-jiang,LI Shu-hua (Chengde Teachers\' College for Nationalities,Chengde,067000,Hebei) |
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| Abstract: | The thesis analyzes the relationship between Wronsky determinant and linear equation relativity of function in order to get the common solution determinant of linear differential coefficient equation. |
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| Keywords: | Wronsky determinant linear equation relativity linear equation non-relativity common solution |
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