摘要
设 f(z)是一个下级为μ的整函数,记 f(z)的有穷亏值数目为 p,判别有穷渐近值数目为 l.本文证明了如下结果:假设 f(z)的亏量总和Δ(f)(?)=(a,f)=2,δ(a,f)>0,则有 p+l≤2μ.
This paper proves the following result:Suppose that f(z)be a entire function of lower order μ.Let p denotes the number of its finite deficient values,l the number of its different finit asymptotic values.If Δ(f)=Σδ(a,f)=2,δ(a,f)>0, Then P+a≤2μ.
出处
《贵州大学学报（自然科学版）》
1989年第2期78-88,共11页
Journal of Guizhou University:Natural Sciences
关键词
整函数
亏值
渐近值
entire function
deficient value
asymptotic value
