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explicit difference schemes相关的网络例句

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与 explicit difference schemes 相关的网络例句 [注:此内容来源于网络,仅供参考]

For dynamic problem, the unsimultaneous staggered iteration FEM method with explicit central difference scheme is used for the elasto-plastic analysis of the dynamic response of a soil foundation. The computed results show good agreement with soil mechanic knowledge.

对于动力问题,采用异步交叉迭代显式有限元解法,对典型的地基算例进行了固液耦合的有限元动力弹塑性反应分析,结果定性符合土力学的一般规律。

Here, the theory and the deducing process of the SEM based on the Legendre polynomial is given. The SEM can get a global diagonal mass matrix, which leads to a very simple explicit time difference scheme and high efficiency. Numerical simulation in the transversely isotropic medium are shown and the results approved that the SEM is a effective method for seismic wave modeling.

文中阐述了基于Legendre多项式的谱元法的理论和推导过程,该方法可以形成全局对角质量矩阵,在时间域使用显式的差分算法,提高运算效率,最后通过横向各向同性介质的数值计算,模拟结果表明该方法是一种有效的数值模拟方法。

In fact, the popular semi-implicit integration scheme of spectral model still includes some important linear terms difference by time explicit scheme. Furthermore, these terms are directly related with fast gravity waves in the forecasting equation.

国际上现行的谱模式半隐式时间积分方案,实质上还包含了采用显式格式的线性项,且这些项在预报方程中是与激发内、外重力快波直接相关的大项。

Three-dimension parabolic equation ; high precision ; explicit difference scheme ; truncation error

三维抛物型方程;高精度;显式差分格式;截断误差

The SEM can get a global diagonal mass matrix, which leads to a very simple explicit time difference scheme and high efficiency. Numerical simulation in the transversely isotropic medium are shown and the results approved that the SEM is a effective method for seismic wave modeling.

文中阐述了基于Legendre多项式的谱元法的理论和推导过程,该方法可以形成全局对角质量矩阵,在时间域使用显式的差分算法,提高运算效率,最后通过横向各向同性介质的数值计算,模拟结果表明该方法是一种有效的数值模拟方法。

An explicit finite difference scheme is constructed to simulate Baldwin-Barth one-equation turbulence model. By using Von Neumann analysis method, its stability condition is obtained.

在非结构网格上构造格心显式格式求解Baldwin-Barth-方程湍流模型,并运用Von Neumann稳定性分析方法,给出〓格式稳定性条件。

Based on the theory of tidal flow and sediment motion, a 2-D depth-integrated mathematical model for the Jiaojiang Estuary is developed by using explicit scheme of finite difference on the triangle elements. The results show that the rotary currents occurring in this area can be simply and effectively simulated by the model. Meanwhile, the suspended sediment concentration simulated is in agreement with the field data.

本文根据椒江口实测水文地形资料,从平面二维水流泥沙基本方程和基本理论出发,采用三角单元有限差分法对水流泥沙方程显示求解,对椒江口潮流泥沙进行了数值模拟,模型简单实用,较好地再现了具有旋转潮波性质的椒江河口水流运动特征,含沙量场也得到了基本正确的反映。

We construct an explicit finite difference approximation for the equation by using the equivalence relation between Riemann-Liouville fractional derivative and Grünwald-Letnikovmake fractional derivative.

再利用Riemann-Liouville分数阶导数与Grtinwald-Letnikov分数阶导数之间的等价关系,构造一显式有限差分近似,这一离散格式可以解释为一个随机游走模型,并且收敛于稳定的概率分布。

And we show that random walk model converges to the stable law of Lévy-Feller advection-dispersion equation by use of a properly scaled transition to vanish-ing space and time steps,We propose an explicit finite difference approximation for Lévy-Feller advection-dispersion equation.

第三章讨论描述服从某种稳定分布反常扩散的非对称空间分数阶对流-扩散方程——Lévy-Feller对流-扩散方程,首先利用Fourier变换和Laplace变换给出方程的基本解,然后利用Grünwald-Letnikov分数阶导数移位离散算子离散方程中的Riesz-Feller分数阶导数得到离散格式,证明此格式可以解释为离散随机游走模型,并且证明了当时间和空间步长以一定的比率同时趋于0时,所提出的离散随机游走模型收敛到Lévy-Feller对流-扩散过程的稳定分布。

Because of the application of explicit difference method, it is especially suitable to elasto-plastic analysis, large deformation analysis and construction process simulation.

由于采用显式差分法,它尤其适合于材料的弹塑性、大变形分析以及施工过程的模拟。

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