研究了Dirichlet级数f(z)=∑n=0^∞αne^-λn^x的增长性质与值分布,其中{an}为一复数列,0=λ0〈λ1〈λ2…〈λa↑+∞在和函数与Dirichlet级数的部分和之差的模满足一定限制条件下,给出了和函数的级的估计,以及Julia线存在的宽度的估计.
Some improvements on the growth and value distribution of Dirichlet series are obtained. For analytic functions represented by Dirichlet series, their orders and the width of strip regions in which Julia lines exist are extimated.