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Refined Fuchs inequalities for systems of linear differential equations

机译:线性微分方程组的精细Fuchs不等式

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摘要

We refine the Fuchs inequalities obtained by Corel for systems of linear meromorphic differential equations given on the Riemann sphere. Fuchs inequalities enable one to estimate the sum of exponents of the system over all its singular points. We refine these well-known inequalities by considering the Jordan structure of the leading coefficient of the Laurent series for the matrix of the right-hand side of the system in the neighbourhood of a singular point.
机译:对于在黎曼球上给出的线性亚纯微分方程组,我们细化了Corel获得的Fuchs不等式。 Fuchs不等式使人们能够估计系统所有奇异点的指数之和。我们通过考虑Laurent级数的前导系数的Jordan结构作为系统右手边的奇点附近的矩阵,来细化这些众所周知的不等式。

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