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implicit difference scheme相关的网络例句

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

VOF equation use Lax-Wendroffgeshi scheme with precision of two steps. Pressure of host field is turned into initial-boundary value problem of variable coefficient parabolic equation on regular border. We utilize implicit difference method to solve it.

VOF方程的离散求解使用Lax-Wendroffgeshi格式,这种格式具有二阶精度;主场压力的求解转化为固定边界上变系数抛物型方程的初边值问题,采用隐式差分格式。

The diagonal form of implicit approximate factorizated NND difference scheme is used to solve the three-dimensional compressible Navier-Stokes equations.

本文采用计算效率较高的标量对角化隐式NND格式,通过求解Navier-Stokes方程对影响再入体表面热流计算准确的诸因素进行了综合分析。

In the simplified model, the governing equation of heat conduction is discretized using implicit finite difference method, and the computational domain is discretized using cell centered scheme, and the solution of Maxwell equation is used to determine the distribution of the internal heating sources.

使用的简化模型中热传导方程的离散采用隐式差分法、区域的离散采用内节点法,并以Maxwell方程的解确定内热源分布。

Through error analysis, we prove implicit difference scheme is steady and convergent.

通过误差分析,证明了所建立的隐式差分格式是稳定的。

And then,we propose an implicit finite difference scheme for the similar problems.

接着,本文提出一个隐式差分格式求解上述类似问题。

This paper gives a 45 degree up-going wave equation with an absorbing layer and constructs its implicit difference scheme.

给出了附加吸收层的三维45°上行波方程,构造了该方程的一种隐式差分格式。

Solving Parabolic Equations PR alternating direction implicit difference scheme of matlab program.

详细说明:求解抛物型方程的交替隐方向P-R差分格式的matlab程序实现。

The Preissman's 4 points implicit finite difference scheme is applied to develop 1-D river flow model which is provided with the capacity of managing of weirs, bridges and cross regulators.

同时,系统地展示了模型在清河水环境治理研究中的应用,提出了解决清河水环境污染治理的方案。

In chapter two,We present a globally nonlinear implicit difference scheme,i.e., a nonlinear iterative algorithma has to be used to solve the system of the nonlinear algebraic equation at each discrete time step.

第二章构造了一个非线性隐差分格式,在每一个时间层上需要迭代求解非线性方程组,该格式可以保证离散电荷和离散能守恒。

Finite element discretization was carried out on the mathematical model to get a fully coupled finite element equation with the parameters of element nodal displacement and element nodal pore pressure as unknown variables. Finally, the transient nonlinear finite element equation in incremental form for reservoir fluid-solid coupling is obtained by means of time discretization in implicit difference scheme.

基于与微分方程等价的加权余量公式,在空间域采用有限元离散,对时间域进行隐式差分格式离散,导出了以单元节点位移和单元节点孔隙压力为未知量的储层流固耦合的非线性有限元增量方程。

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