Results two new asymptotic formulae on their mean value are given 結(jié)果給出兩個(gè)新的數(shù)論函數(shù)均值的漸近公式。
In this paper , we clearly and strictly prove the asymptotic formulas for the eigenvalues and the expansion theorems 本文用留數(shù)方法清晰而嚴(yán)格的證明了特征值的漸進(jìn)估計(jì)公式和特征展開(kāi)定理。
The distribution of weakly composite numbers into arithmetical progression is considered , and two asymptotic formulas are obtained 摘要把弱合數(shù)的分布推廣到算術(shù)數(shù)列中,給出了兩個(gè)漸近公式。
By using elementary method , a new arithmetic function is studied , and an interesting asymptotic formula is obtained 摘要利用初等方法研究一個(gè)新的數(shù)論函數(shù)的均值性質(zhì),并給出關(guān)于這個(gè)函數(shù)的一個(gè)有趣的漸近公式。
By resorting to the residue method , the asymptotic formulas for the eigenvalues and the expansion theorems of dirac eigenvalue problems are proved under the self - adjoint and non - self - adjoint boundary conditions 本文用留數(shù)方法證明了自伴和非自伴的dirac算子的特征值估計(jì)和特征展開(kāi)定理。
In mathematics, an asymptotic formula for a quantity (function or expression) depending on natural numbers, or on a variable taking real numbers as values, is a function of natural numbers, or of a real variable, whose values are nearly equal to the values of the former when both are evaluated for the same large values of the variable.