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Growth and fixed points of meromorphic solutions of higher-order linear differential equations

机译:高阶线性微分方程亚纯解的增长和不动点

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In this paper, we investigate the growth and fixed points of meromorphic solutions of higher order linear differential equations with meromorphic coefficients and their derivatives. Because of the restriction of differential equations, we obtain that the properties of fixed points of meromorphic solutions of higher order linear differential equations with meromorphic coefficients and their derivatives are more interesting than that of general transcendental meromorphic functions. Our results extend the previous results due to M. Frei, M. Ozawa, G. Gundersen, and J. K. Langley and Z. Chen and K. Shon.
机译:本文研究具有亚纯系数及其导数的高阶线性微分方程亚纯解的增长性和不动点。由于微分方程的限制,我们得到具有亚纯系数的高阶线性微分方程及其衍生物的亚纯解的不动点的性质比一般先验亚纯函数的性质更有趣。由于M. Frei,M。Ozawa,G。Gundersen和J. K. Langley以及Z. Chen和K. Shon,我们的结果扩展了先前的结果。

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