三階常系數非齊次線性微分方程的通解

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三階常系數非齊次線性微分方程的通解

文章導航 > 工程科學學報 > 1994 > 16(2): 195-199

吳檀. 三階常系數非齊次線性微分方程的通解[J]. 工程科學學報, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

引用本文:

吳檀. 三階常系數非齊次線性微分方程的通解[J]. 工程科學學報, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

Wu Tan. The General Solutions of Nonhomogeneous Linear Differential Equations of Third-order with Constant Coefficients[J]. Chinese Journal of Engineering, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

Citation:

Wu Tan. The General Solutions of Nonhomogeneous Linear Differential Equations of Third-order with Constant Coefficients[J]. Chinese Journal of Engineering, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

吳檀. 三階常系數非齊次線性微分方程的通解[J]. 工程科學學報, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

引用本文:

吳檀. 三階常系數非齊次線性微分方程的通解[J]. 工程科學學報, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

Wu Tan. The General Solutions of Nonhomogeneous Linear Differential Equations of Third-order with Constant Coefficients[J]. Chinese Journal of Engineering, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

Citation:

Wu Tan. The General Solutions of Nonhomogeneous Linear Differential Equations of Third-order with Constant Coefficients[J]. Chinese Journal of Engineering, 1994, 16(2): 195-199. doi: 10.13374/j.issn1001-053x.1994.02.021

三階常系數非齊次線性微分方程的通解

doi: 10.13374/j.issn1001-053x.1994.02.021

吳檀

北京科技大學數力系, 北京 100083

作者簡介:
吳檀男 52歲副教授

中圖分類號: O175
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- 文章訪問數: 648
- HTML全文瀏覽量: 174
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出版歷程
- 收稿日期: 1993-10-18
- 網絡出版日期: 2021-11-13

The General Solutions of Nonhomogeneous Linear Differential Equations of Third-order with Constant Coefficients

Wu Tan

Department of Mathematics and Mechanics, USTB, Beijing 100083, PRC

摘要: 本文按三階常系數非齊次線性微分方程(這里,非齊次項f(x)是任意的連續函數)對應之齊次方程的特征方程的特征根的不同情形,給出了該類方程的通解具體形式.
- 線性微分方程 /
- 通解 /
- 特征根
Abstract: This paper studies the general solutions of nonhomogeneous linear differential equations of third-order with constant coefficients, where the nonhomogeneous member is any continuous function.
- linear differential equations /
- general solutions /
- characteristic roots

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