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Truncated and Infinite Power Series in the Role of Coefficients of Linear Ordinary Differential Equations

机译:截断和无限功率系列中的线性常微分方程系数的作用

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We consider linear ordinary differential equations, each of the coefficients of which is either an algorithmically represented power series, or a truncated power series. We discuss the question of what can be learned from equations given in this way about its Laurent solutions, i.e., solutions belonging to the field of formal Laurent series. We are interested in the information about these solutions, that is invariant with respect to possible prolongations of the truncated series which are the coefficients of the given equation.
机译:我们考虑线性常微分方程,其每个系数是算法上表示的功率系列或截断的功率系列。我们讨论了以这种方式可以从这种方式学习的问题,即其劳伦语解决方案,即属于正式劳伦斯系列领域的解决方案。我们对这些解决方案的信息感兴趣,这对于截断系列的可能延长是不变的,这是给定等式的系数的截断。

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