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The different order coefficients of this new Z-ABCs can be given by a recurrence formula.

给出的递推公式可方便地求出不同阶数的吸收边界条件的系数。

Thirdly,incorporated into A-stability theory of recursion schemes,the A-stability ofthe precise integration schemes with high(>2)order precision is proved, not only implicitintegral schemes,but also explicit integral schemes.

通过讨论递推格式的A稳定性,证明了精细积分格式不仅具有A稳定的隐式积分格式,而且具有A稳定的显式积分格式,且其阶数都存在超过2的形式。

Furthermore,the model error can be very small if the series order is high enough.

当JA级数的阶数足够高时,分布源模型误差将会被控制在一个足够小的范围内。

SOS methods receive much attention of researchers because of their simple computation and convergence rates.

在本论文第3.7节,提出了一种信道阶数与冲激响应函数的联合估计算法——线性组合子空间法,提高了SOS算法的效率。

In this thesis, we consider only finite, undirected and simple graph G = of order n.

在这篇论文中,我们只考虑阶数为n的有限,无向简单图G=。

Because of the fundamental solutions, there are weakly and strongly singular integrals in the integral equations, where r is the distance between the source and the field points.

基本解的位移场和应力场的奇异性阶数分别为和,这里为场点和源点的距离。

Methods Based on the modern spectral estimation method, a modified Levison′s algorithm was proposed to simulate the radar clutters of typical correlated power spectral characteristics and estimate the order of corresponding AR model.

方法用基于现代谱估计方法,提出了一种修正的Levison算法,并对典型相关功率谱特性的高斯杂波及其AR模型的阶数进行了计算机仿真和估算。

The pole of the spherical cap is at 39.5°N and 117.0°E, and its halfangle is 4°.

在模型计算过程中,球冠谐函数的截断阶数分别取为1~10。

The truncation order of the spherical cap harmonic model is 8, the pole of the spherical cap is at 36°N and 104°E, and its half-angle is 30°.

冠谐模型的截断阶数为 8,球冠极位于 36°N和 10 4°E ,球冠半角为 30°。

The truncation order of the spherical cap harmonic model is 8, the pole of the spherical cap is at 36°N and 104°E, and its halfangle is 30°.

冠谐模型的截断阶数为8,球冠极位于36°N和104°E,球冠半角为30°。

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然而,Internet固有的有线连接方式大大限制了人们对网络信息的访问和使用。

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