%0 Journal Article
%T 有穷对数<i>φ</i>级整函数系数线性微分方程解的增长性<br>On the Growth of Solutions of Linear Differential Equations with Entire Coefficients of Finite Logarithmic <i>φ</i> Order
%A 伍廷蜜
%A 龙见仁
%A 吴秀碧
%A 覃智高&lt
%A br&gt
%A WU Ting-mi
%A LONG Jian-ren
%A WU Xiu-bi
%A QIN Zhi-gao
%J 西南大学学报(自然科学版)
%D 2018
%R 10.13718/j.cnki.xdzk.2018.08.014
%X 利用亚纯函数的Nevanlinna理论研究了有穷对数<i>φ</i>级整函数系数线性微分方程解的增长性，得到了解的增长级与系数的对数<i>φ</i>级之间的一些关系.<br>The growth of solutions of linear differential equations with entire coefficients of finite logarithmic <i>φ</i> order is investigated by using Nevanlinna theory of meromorphic functions, and the relationships between the order of growth of solutions of the equations and the logarithmic <i>φ</i> order of coefficients are obtained
%K 线性微分方程
%K 整函数
%K 对数&lt
%K i&gt
%K φ&lt
%K /i&gt
%K 级
%K Nevanlinna理论
%K 增长级&lt
%K br&gt
%K linear differential equation
%K entire functions
%K logarithmic &lt
%K i&gt
%K φ&lt
%K /i&gt
%K order
%K Nevanlinna theory
%K order of growth
%U http://xbgjxt.swu.edu.cn/jsuns/html/jsuns/2018/8/20180814.htm