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explicit相关的网络例句

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与 explicit 相关的网络例句 [注:此内容来源于网络,仅供参考]

Furthermore, we constructed group explicit method, alternating group explicit method and alternating section explicit-implicit method. The last two methods are unconditionally stable. The numerical results show that our methods have good accuracy.

分析表明,通过格式在不同时间层的交替,如分组显式方法、交替分组显式方法、交替分段显-隐方法,后两种方法是绝对稳定的,而且数值试验表明计算精度较好。

For accelerating this problem's compute time in parallel computer, we use Saul'yev type asymmetric different scheme and classicality explicit-implicit type to get a new alternating group explicit method for solving diffusion equation.

为便于在并行计算机上计算以加快计算速度,现将第二类saul'yev非对称格式以及古典显、隐式相结合,构造了求解扩散方程的一类交替分组显格式,其基本结构为四点组,并针对内点为偶数的情况,在节点两端点处进行了处理,以提高精度。

The explicit form of this method is very similar to that of the Newmark explicit method while its numerical characteristics are exactly the same as those the constant average acceleration method.

此新发展的外显式积分法其一般式和Newmark外显式积分法非常相似,然而,它的数值特性却完全与等平均加速度积分法一样。

There are explicit and implicit schemes in FDM . explicit scheme are easy to compute and make programmes, but it has a problem of conditional stability and the exactness is not high .

有限差分方法主要有,显式格式和隐式格式(Crank-Nicolson格式),其中显式格式虽然计算简单,便于编程,但有稳定性限制,并且精度也比较低,不便于适用。

However, to establish global convergence for these latter methods, one must enforce either sufficient decrease conditions (the Armijo-Goldstein-Wolfe conditions)or a fraction of Cauchy decrease condition - all of which rely on explicit numerical function values, as well as explicit approximations to the directional derivative at the current iterate.

但是,为了保证后面方法的全局收敛,必须有足够的减少条件(Armijo-Goldstein-Wolfe条件)或者部分柯西减少条件——它们全都依赖于外在的数值函数值,就和在当前迭代逼近方向导数一样。

The nativist then refines his position: Our knowledge of these principles does not start out as explicit and conscious knowledge, rather we have tacit knowledge of the principles in question, and it takes some work to make this tacit knowledge explicit.

细致的本土然后他的立场:我们的知识,这些原则并没有明确的开始,作为知识和意识,而我们已经隐性知识的原则问题,这需要一些努力使这一隐性知识明确。

In this paper, we give explicit constructions and formulations for harmonic maps from R1,1 into classical real semisimple Lie groups by using Darboux transformation. We also discuss pluriharmonic maps from complex manifoldsinto symmetric spaces and Willmore surfaces in Sn. By converting geometric conditions satisfied by these maps into integrable systems, and using the the-ory of integrable systems, we give explicit constructions for pluriharmonic maps from complex manifolds into symmetric spaces and the Willmore surfaces in Sn respectively. Finally, we classify hypersurfaces in Sn+1 with three distinct prin-ciple curvatures and zero Mobius form using the theory of Mobius geometry. The paper consists of four chapters.

本文首先利用Darboux变换的方法给出了从Lorentz平面R~(1,1)到经典实半单Lie群的调和映照的具体构造,并给出其显式表示;其次研究了复流形到对称空间的多重调和映照及球空间S~n中Willmore曲面,将这些映照所满足的几何条件转化为可积系统,然后利用可积系统理论分别给出复流形到对称空间的多重调和映照与S~n中Willmore曲面的构造;最后利用Mōbius几何的理论给出S~(n+1)中具有三个不同主曲率且Mōbius形式为零的超曲面的分类。

The importation of the equation coefficient matrix procedure first determine whether explicit, explicit solution vector output.

输入方程组的系数距阵,程序先判断是否有解,有解输出解向量。

If the actual start time of the order (as given by the fourth subcomponent of the quantity/timing field) is after the first explicit time, the first administration is taken to be the first explicit time after the start time.

如果请求实际开始执行的时间在此组件设定的第一个时间之后,则默认的执行时间模式的第一时间就被设定为此组件的第一时间。

To meet the need of industrial application of mould filling simulation, a fully vectorial and explicit algorithmwas proposed on the basis of current explicit algorithms.

为满足注射成形模拟工业应用的实际需要,基于已有的模拟注填充显式算法,提出并实现了一种新的全矢量化显式算法。

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