下侧斯蒂尔吉斯积分的增长性

ORDER AND LOWER ORDER OF LOWER SIDE STIELTJES INTEGRATION

对于下侧拉普拉斯——斯蒂尔吉斯（Ｌａｐｌａｃｅ－Ｓｔｉｅｌｔｊｅｓ）积分所定义的整函数，本文适当引入递增实数列｛λｎ｝，建立了函数增长的级与下级，推广了狄里克莱（Ｄｉｒｉｃｈｌｅｔ）级数的有关理论。

For integrated functions defined by the order and lower order of lower side laplace stieltjes integration,the incremental real series { λ n } was properly introduced to set up,the theorem about the order and lower order,and extend the theory of Dirichlet series.