渐近公式

词组短语

asymptotic formula

与渐近公式相关的网络例句 [注：此内容来源于网络，仅供参考]

While the standard Airy function, used frequently in the uniform asymptotic formulas for classical orthogonal polynomials, behaves like the exponential function on one side and the trigonometric functions on the other side of an extreme zero,the q-Airy polynomial behaves like the q-Airy function on one side and the q-Theta function on the other side.

在经典正交多项式的一致渐近公式中我们通常要用到Airy函数，这个Airy函数在一个极端零点的一边表现为指数函数，另一边又表现为三角函数。同样地，q-Airy多项式在一边表现为q-Airy函数，另一边又表现为q-Theta函数。

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个新的数论函数的均值性质，并给出关于这个函数的一个有趣的渐近公式。

In this dissertation, we studied the mean value and hybrid mean value properties of some arithmetic function, and got some asymptotic formulas about them.

本文主要研究了一些数论函数的均值性质和混合均值的性质，得到了一些渐近公式。

Some authors studied the rate of point-wise rate of convergence, asymptotic formula of Voronovskaja type, and some direct results about these type of operators.

Gupta等给出了有关这类算子点态逼近的速度、 Voronovskaja型渐近公式以及一些正结果。

These include an asymptotic formula in a neighborhood of the origin,a result which as far as we are aware has not yet been obtained previously.

其中有一个在原点的领域附近的渐近公式。据我们所知，这个结果之前还没有被得到过。

Some accurate asymptotic formula for it was proven.

获得了关于这个数论函数的一些较精确的渐近公式。

In this paper,we use elementary and analytic methods to study some problems on some special sequences and functions,and give their mean values,concisely counting formula and asymptotic formulae.

基于对上面所述问题的兴趣，本篇硕士论文利用初等及解析的方法研究了Smarandache教授提出的一些数论中的特殊序列及函数的性质，并且推广相关函数的结果，给出它们的均值计算公式和渐近公式。

By using the estimate for trigonometric sums and the esitimate for general Kloostermann sums, we study the asymptotic properties of N, and give a sharper asymptotic formula.

本文的主要目的是利用三角和估计及广义Kloostermann和估计研究了N的渐近性质，并得到一个较精确的渐近公式。

For any positive integer n, about the Smarandache LCM dual function SL*, the main purpose of the fifth Chapter is using the elementary method to study the calculating problem of a Dirichlet series involving the Smarandache LCM dual function SL* and the mean value distribution property of SL*, obtain an exact calculating formula and a sharper asymptotic formula for it.

对于给定的自然数n，关于Smarandache LCM对偶函数SL~*，本文第五章利用初等方法研究了一个包含SL~*的Dirichlet级数计算问题及SL~*的均值性质，分别给出了精确计算公式和一个较强的渐近公式。

ChinaWang Yonghuidirected by Zhang ~Venpeng The main purpose of thesis is using the mean value theorem of the Dirichlet Lunctions to study the asymptotic property of the Dedekind sums and Hardy sums, and give two sharper asymptotic formulas.

关于Dedekind和的推广型均值公式及Hardy和的推广型均值公式本论文利用Dirichlet L-函数的均值定理研究了Dedekind和及Hardy和的一类均值估计问题，并给出了较为精确的渐近公式。

与渐近公式相关的网络解释 [注：此内容来源于网络，仅供参考]

asymptotic behavior of solutions：渐近性

渐近阻抗:Asymptotic Impedance | 渐近性:asymptotic behavior of solutions | 渐近公式:asymptotic formula

asymptotic formula：渐近公式

asymptotic field 渐近场 | asymptotic formula 渐近公式 | asymptotic freedom 渐近自由性

uniform asymptotic formula：均匀渐近公式

uniform acceleration 匀加速度 | uniform asymptotic formula 均匀渐近公式 | uniform bed 均质层

asymptotic line：渐近线

asymptotic formula 渐近公式 | asymptotic line 渐近线 | asymptotic mean value 渐近平均值

Cut-and-try method：试算法

cut-and-try formula 试算公式 | cut-and-try method 试算法 | cut-and-try method 逐次渐近法

Readability Formula：易读度公式

重构公式:Reconstruction formula | 易读度公式:readability formula | 渐近公式.:Asymptotic formula.

Formula structure reconstruction：公式重构

细分规则:Subdivision Formula | 公式重构:Formula structure reconstruction | 渐近公式:asymptotic formula