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关于亚纯函数齐次微分式的Milloux不等式
引用本文:黄珏,宋国栋. 关于亚纯函数齐次微分式的Milloux不等式[J]. 上海师范大学学报(自然科学版), 1986, 0(4)
作者姓名:黄珏  宋国栋
作者单位:淮南矿业学院,华东师大数学系
摘    要:在亚纯函数值分布论中,Milloux不等式是对Nevanlinna第二基本定理的重要推广。本文将此不等式进一步推广到亚纯函数f(z)的齐次微分多项式的情形,并考虑了f(z)的重值。

关 键 词:亚纯函数  微分多项式  重值

On Millouxs Inequality Concerning Homogeneous Differential Polynomials of Meromorphic Functions
Huang Jue,Huainan Mining Institute Song Guodong. On Millouxs Inequality Concerning Homogeneous Differential Polynomials of Meromorphic Functions[J]. Journal of Shanghai Normal University(Natural Sciences), 1986, 0(4)
Authors:Huang Jue  Huainan Mining Institute Song Guodong
Affiliation:Huang Jue,Huainan Mining Institute Song Guodong,Department of Mathematics
Abstract:Milloux's inequality in the value distribution theory of meromorphic functions is an important extension to the second fundamental theorem of Nevanlinna's. Here, Milloux's inequality is further extended to the case concerning homogeneous differential polynomial of a meromorphic function f(z) with taking the multiplicity of f(z) into account.
Keywords:: meromorphic function  differential polynomial  multiplicity
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