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Approximation of Nonhomogeneous Linear System ODEs with Constant Coefficients by a Homogeneous First Order One

机译:通过均匀的第一阶恒定系数的非均匀线性系统杂散的近似

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The general method to solve a nonhomogeneous system ODEs with constant coefficients is the method of variation of the constants developed by Lagrange. Sometimes this method leads to integrals that cannot be solved exactly. The techniques we propose to approximate such a system allows to find the approximate solution using eigenvalues and eigenvectors [1]. The results are closer to the exact solution than the results after the integration by series (using MAPLE or calculated by hand). Some examples are given, to compare with these from [2].
机译:用恒定系数解决非均匀系统ODES的一般方法是拉格朗日开发的常量变化的方法。有时该方法导致无法完全解决的积分。我们建议近似这样一个系统的技术允许使用特征值和特征向量来找到近似解[1]。结果更接近精确的解决方案,而不是逐个集成后的结果(使用枫木或手动计算)。给出了一些例子,以与这些从[2]相比。

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