摘要
通过研究(f(qz+c))/(f(z))的均值函数,得到Nevanlinna理论第二基本定理的q阶差分对应.作为应用,给出了T(r,f(qz+c))与T(r,f)之间的关系,并考虑了函数f(z)与f(qz+c)的分担值问题.
In this paper,we investigate the proximity function of f(qz+c)/f(c) and present a q-shift difference analogue of the second main theorem of Nevanlinna theory.As applications,we will give the relation of T(r,f(qz + c)) and T(r,f),and consider the value sharing problem of f(z) and its q-shift difference f(qz + c) as well.
出处
《数学物理学报(A辑)》
CSCD
北大核心
2013年第5期819-828,共10页
Acta Mathematica Scientia
基金
数学天元基金(11226094)
山东省自然科学基金(ZR2012AQ020
ZR2010AM030)
济南大学博士基金(XBS1211)资助