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iteration相关的网络例句

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与 iteration 相关的网络例句 [注:此内容来源于网络,仅供参考]

MGM is introduced to solve field distributions in 3-D electron optical systems. The difference equation, the discrete form of Laplace's equation, is deduced in 3-D Cartesian coordinates. In view of the smooth effect, MGM combines Gauss-Seidel iteration with a technique known as coarse grid correction. Formulae for restriction and prolongation are deduced and expressed in terms of tensors.

将多重网格法引入电子光学系统中三维静电场的计算,对三维笛卡尔坐标系中的差分方程,采用高斯-赛德尔迭代法求解差分方程组,并结合迭代过程讨论了粗网格的误差校正技术;在不同网格层之间进行场值的限制和延拓,推导了三维静电场中的限制、延拓公式并以张量的形式表示。

Due to the fact that the estimated a priori symbol probability can reach its real value with high probability as iteration increases, the new MMSE SIC detection algorithm can make a good tradeoff between complexity and performance.

在MIMO Turbo接收机中,随着迭代次数的增加,发射符号的先验概率的估计会越来越接近真实值。

However, we can use the initial estimate to make a rough sketch, or release plan, of what work will happen in each iteration and how many iterations will be needed.

但是,我们能够根据初步估计,画出草图,或者发布计划。而这些草图或发布的计划展示了每个迭代周期内所需的工作量以及所需迭代周期的数量等等。

This paper presents a method of iteration for least absolute deviation regression,which uses weighted least squares methods.

利用加权最小二乘法,提出最小一乘的一种迭代算法,这种方法使最小一乘法在计算上变得简单、直

Through the application to practices, it indicates that demarcation iterative algorithm has a simple principle and can be proved to be absolutely convergent and independent of the modifying method of iteration variables.

应用实例表明,提出的定界迭代算法原理简单,可保证迭代算法绝对收敛,且与迭代变量的修正方法无关。

In Chapter 3, we discuss Ishikawa and Mann iteration methods with mixed errorsfor solutions to nonlinear equations involving set-valued accretive operators.

第三章讨论了具多值增生映象方程解的具混合误差的Ishikawa 和Mann 迭代逼近问题。

A new class of uniformly Φ-strictly accretive operator is introduced, construct Ishikawa iteration in Banach spaces.

在 Banach空间中引入一类一致Φ-强增生算子的概念,修改 Ishikawa迭代序列。

The convergence of the iterative approximation of the solutions of uniformly accretive operator equation by the modified Ishikawa and Mann iteration processes with error are.

研究实 Banach空间中一致Φ-强增生算子方程解的修改了的具误差的 Ishikawa迭代序列的收敛性问题。

It is shown that any accumulation point of th iteration generated by the algorithm solves the implicit linear complementarity problem.

MAOR迭代算法是由Hadjidimos等[1]提出的,最初用于求解线性方程组。

The downward continuations are made by the iteration method and the FFT for a model and practical data, respectively. The effect of the iteration method is much better than the FFT.

本文用迭代法对模型数据和实际数据进行向下延拓,对比了迭代法与常规的FFT法在位场向下延拓中的效果,迭代法显著优于FFT法。

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