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首页> 外文期刊>Mathematical Methods in the Applied Sciences >A new approach for second-order linear matrix descriptor differential equations of Apostol–Kolodner type
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A new approach for second-order linear matrix descriptor differential equations of Apostol–Kolodner type

机译:Apostol–Kolodner型二阶线性矩阵描述符微分方程的一种新方法

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摘要

In this paper, we study a class of linear second-order matrix descriptor differential equations of Apostol–Kolodner type with constant coefficients. In the new approach, we propose a different transformation from what Kalogeropoulos et al. (2009) have used in their recent paper. However, similarly with them, the Weierstrass canonical form has been considered, and the analytical formula for the solution of this general class is derived naturally for consistent initial conditions.
机译:在本文中,我们研究了一类具有恒定系数的Apostol–Kolodner型线性二阶矩阵描述符微分方程。在新方法中,我们提出了与Kalogeropoulos等人不同的转换方法。 (2009)在他们最近的论文中使用了。但是,与它们类似,已经考虑了Weierstrass的规范形式,并且对于一致的初始条件,自然可以导出该一般类的解的解析公式。

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