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Linear ordinary differential equations with constant coefficients. Revisiting the impulsive response method using factorization

机译:具有常数系数的线性常微分方程。运用因式分解探讨脉冲响应方法

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摘要

We present an approach to the impulsive response method for solving linear constant-coefficient ordinary differential equations based on the factorization of the differential operator. The approach is elementary, we only assume a basic knowledge of calculus and linear algebra. In particular, we avoid the use of distribution theory, as well as of the other more advanced approaches: Laplace transform, linear systems, the general theory of linear equations with variable coefficients and the variation of constants method. The approach presented here can be used in a first course on differential equations for science and engineering majors.
机译:我们提出了一种基于微分算子因式分解的线性常数系数常微分方程的脉冲响应方法。该方法是基本的,我们仅假设微积分和线性代数的基本知识。特别是,我们避免使用分布理论以及其他更高级的方法:拉普拉斯变换,线性系统,具有可变系数的线性方程组的一般理论和常数变化法。本文介绍的方法可用于科学和工程专业的微分方程的第一门课程。

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