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Two terminations of iteration for the new algorithm are presented in this paper.

文中也给出了结束迭代的两个判定条件。

I went through several iterations of algorithms to determine all of the figures within an area.

我经历了几次迭代的算法,以确定这些数字都在一个区域。

In this paper, the iterative method is taken to establish and calculate the 2PN equations of light ray.

在此建议采用迭代的方法来推导2PN光线方程。

To handle this problem, an iterative clustering algorithm is proposed.

为了解决这一难题,提出了一种迭代的聚类算法。

This is an iterative effort.

这是一个迭代的努力。

The paper presents an implicit integration algorithm based on Jacobi iteration method, which stably updates the state of n mass points in O time.

本文提出了一种基于Jacobi迭代的隐式积分求解算法来突破这一瓶颈。

In this paper, the generator model of constant transient voltage and the invariableness impedance model was used, and the saliency of generator is included; through the analysis of the characteristic of the network equation calculation in the transient stability analysis, a new node ordering algorithm is proposed. Better initial value can accelerate the convergence rate of the networking equations, reduce the number of iterations, thus to cut down the amount of calculating time.

本文首先建立了适合于暂态稳定分析的简单模型,其中发电机采用E_q恒定模型,考虑了发电机的暂态凸极效应,负荷采用恒定阻抗模型;研究了电力系统的暂态稳定分析方法,指出目前数值积分暂态稳定计算方法中存在的不足,主要是网络方程的求解速度过慢;分析了暂态稳定计算中网络方程的特点,将稀疏技术应用于网络方程的求解,提出了一种新的节点编号方法——最小度最小有源节点道路集算法,减少了网络方程的计算量;在进行交替迭代求解时,将预测算法应用于每一积分步网络方程功角和电压的初值估计当中,应用自回归算法和广义延拓算法,期望给出一个更有效的电压和功角初值方案,来加快方程的收敛过程,减少方程迭代的次数,以提高计算速度。

For non-intense beams,particle trajectory can be obtained by multiplying linear transport matrices. For nonlinear transport of intense beams,the influence of space-charge effect on beam transport needs to be taken into account,and self-consistent solution should be derived because of the interaction between charged particle distribution and space charge field. In the program,components and currents are divided into equal intervals,respectively,and each interval is treated as a uniform solenoid field.

程序在计算非强流脉冲束流的线性传输时,粒子的轨迹通过矩阵的直接相乘计算得出;程序在计算强流脉冲束流的非线性传输时,需要考虑束流中的空间电荷效应对束流传输的影响,在束流运动过程中,空间电荷场也在不断地变化,而且粒子运动的轨迹与空间电荷势又是相互依赖的,因此需要求得一个自洽的解,先把元件分成若干均等的区间,把电流分成若干等份,后采用束流电流迭代与元件区间迭代的计算方法。

In this paper, we studied the convergences of two deformed Newton iterations and a de-formed Halley iteration.

本文对Banach空间中两种修正牛顿代及一种修正Halley迭代的收敛性进行了研究。

In this paper, we studied the convergences of two deformed Newton iterations and a de-formed Halley iteration.

中文摘要:本文对Banach空间中两种修正牛顿代及一种修正Halley迭代的收敛性进行了研究。

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