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On a Problem Arising in Application of the Re-Quantization Method to Construct Asymptotics of Solutions to Linear Differential Equations with Holomorphic Coefficients at Infinity

机译:在应用重新量化方法应用于构建溶液中的渐近性与无穷大学的线性微分方程的渐近性

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The re-quantization methodone of the resurgent analysis methods of current importanceis developed in this study. It is widely used in the analytical theory of linear differential equations. With the help of the re-quantization method, the problem of constructing the asymptotics of the inverse LaplaceBorel transform is solved for a particular type of functions with holomorphic coefficients that exponentially grow at zero. Two examples of constructing the uniform asymptotics at infinity for the second- and forth-order differential equations with the help of the re-quantization method and the result obtained in this study are considered.
机译:本研究开发的目前重要的重新分析方法的重新量化方法。它广泛用于线性微分方程的分析理论。在重新量化方法的帮助下,构建逆拉斯伯勒变换的渐近学的问题是针对特定类型的功能求解的,其具有零零的核性系数。考虑了在重新量化方法的帮助下对二阶微分方程的无穷大构建均匀渐变学的两个实例及本研究中获得的结果。

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