利用对数精确级的定义,研究了右半平面上解析的Laplace-Stieltjes变换的对数精确级,得到对数精确级与最大模、最大项及中心指标的关系,推广了Dirichlet级数的相关结果.
By using the definition of logarithmic proximate order,the logarithmic proximate order of functions represented by Laplace-Stieltjes transformation,which are analytic in the half plane,is studied.And the relations which depict how the growth of maximum term is closely connected with that of central index and logarithmic proximate order are derived.Some results of Dirichlet series are improved.