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multistep相关的网络例句

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This paper is devoted to the application of the parallel multistep hybrid method to the numerical solution for a class of Index-2 differential algebraic equations ,and the errors are estimated,it has obtained the extremely ideal result.

将并行多值混合方法应用于一类2-指标微分代数方程的数值处理,并进行误差估计,获得了十分理想的结果。

The properties of the general linear multistep method for piecewise smooth dynamics of mechanical systems are analyzed and a picewise smooth vibration model is introduced. Some numerical experiments on the vibration model are made and several improved integration methods are presented.

采用Taylor级数展开方法,分析了常用的线性多步法在非光滑机械动力系统中的计算精度特性,建立了一个非光滑的机械振动系统检验模型,给出了典型的计算实例,并提出了几种改善计算精度的措施。

In both the cases we provide necessary conditions for any linear multistep method applied to delay differential equations and neutral delay differential equations to be τ(0)-stable and Nτ(0)-stable respectively.

针对这两种情况,分别给出了线性多步方法关于延迟微分方程τ(0)-稳定及中立型延迟微分方程Nτ(0)-稳定的必要条件。

The GP d-stability of the multistep Runge-Kutta method for neutral delay differential equations with different delay terms is investigated.

在文献 [1 ]中,Iserles详细论述了这类方程在生物学、金融学、计算机辅助设计、非线性动力系统等许多科学与工程领域的广泛应用。

Euler method, single step method and one-leg multistep method are considered as maily numerical computation schemes.

本文分别采用显式Euler法,单步θ-方法和one-leg方法作为数值计算格式。

It is proved that if the RungeKutta method and the linear multistep method are of order p, then the numerical Hopf bifurcation value is an approximation to the Hopf bifurcation value of the equation itself of the same order p.

证明了如果Runge-Kutta方法和线性多步法是p阶的,那么数值Hopf分支值以相同的阶数p逼近于方程本身的Hopf分支值。

The generalized Douglas scheme for variable coefficients is applied to wide-angle multistep finite-difference beam propagation method.

交叉波导是集成光学中一种重要的器件单元,它的应用包括制作能量分配器、光开关[1] 、低损耗低串音的交叉光路网络等。

Then, the GP〓-stability of the multistep Runge-Kutta method for neutral delay differential system with different delay terms is considered. A sufficient condition of asymptotic stability for the system is attained.

在分析中立项与非中立项具有不同延迟的中立型延迟微分系统多步Runge-Kutta方法的GP〓-稳定性时,给出了系统渐近稳定的一个充分条件。

An improved Schur multistep method has been presented for controlling error severely cumulating and increasing computational accuracy.

为解决刚性问题中导函数项的"病态性"(导函数中同时含有较大参数和较小参数),本文提出了一种改进的Schur积多步法,数值实验表明,该方法能很好地抑制误差的急剧累积,与原方法相比,计算精度得到较大提高。

Multistep method is the first method applied to DAEs.Because of some reasonsin history,all algorighms for DAEs come from those for stiff ODEs,mainly thebackward difference formula.

多步法是最早用于直接求解微分代数方程的方法,由于历史上的原因,长期以来使用的公式都是由刚性常微分方程的求解公式导出的,主要是向后差分公式。

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