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The method of Frobenius to Fuchsian partial differential equations

机译:Frobenius到Fuchsian偏微分方程的方法

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摘要

To Fuchsian partial differential equations in the sense of M.S. Baouendi and C.Goulaouic, which is a natural extension of ordinary differ- Ential equations with regular singularity at a point, all the solutions in a complex Domain are constructed along the same line as the method of Frobenius to Ordinary differential equations, without any assumptions on the characteristic Exponents. The same idea can be applied to Fuchsian hyperbolic equations Considered by H.Tahara.
机译:对于M.S.意义上的Fuchsian偏微分方程Baouendi和C.Goulaouic是在点处具有规则奇点的普通微分方程的自然扩展,在复杂域中的所有解都按照与Frobenius到常微分方程的方法相同的线构造,没有任何假设关于特征指数。可以将相同的思想应用于H.Tahara考虑的Fuchsian双曲方程。

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