1) explicit iterative process
显迭代格式
1.
The paper considers an explicit iterative process with mixed errors for a finite family of pseudocontractive mappings in the framework of Banach spaces,and obtains two convergence theorems.
在Banach空间中讨论了一族伪压缩映象带混合误差项的公共不动点的显迭代格式的逼近问题,得到两个收敛性定理,改进和推广了现有文献的一些相应结果。
2) explicit iteration
显式迭代
1.
Further,develops an explicit iteration to find the approximate quadratic factors corresponing to all complex zeros of the polynomial.
本文提出与多项式系数有关,从DRN的PC-映照的Jacobi矩阵的一种快速求逆法──逐步线性推算法,估计了它的计算工作量;进一步地,应用它导出了求算多项式全部近似复零点的一种显式迭代。
3) iterative scheme
迭代格式
1.
In this paper,Ishikawa iterative schemes with mixed errors are studied,method of proof and technique are improved.
将Ishikawa型迭代格式的收敛性问题推广到带混合误差的Ishikawa型迭代格式的情形 ,同时所用的证明方法和技巧有所改
2.
By making use of monotone iterative technique,the iterative scheme and existence theorem of positive solution are established for a nonlinear second-order boundary value system.
利用单调迭代方法对一个非线性二阶边值系统建立了正解的迭代格式和存在性定理 。
4) iteration format
迭代格式
1.
For the problems of one-dimensional and two-dimension iteration, this text compares the convergence and convergence rate of different iteration formats, and provides suggestions to the formation of iteration format.
针对水蒸汽性质计算过程中的一维迭代及二维迭代问题,比较了不同迭代格式的收敛性及收敛速度,并对迭代格式的构造提供了建议。
5) iterative method
迭代格式
1.
In this paper,an iterative method is given to solve the equations with non-differential terms.
给出了求解带不可微项方程的一种迭代格式,利用优序列技巧,在γ-条件下,给出了该迭代格式的存在性与收敛性定理,并给出了误差估计。
6) iteration scheme
迭代格式
1.
A iteration scheme of solving zeros of nonlinear functions and its convergence;
求解非线性函数零点的一种迭代格式及其收敛性
2.
The accurate iteration scheme for zero points of m-accretive mappings,introduced by Chidume and Zegeye has been essentially extended to the case of iteration scheme with errors.
本质上将Chidume和Zegeye关于m增生映射零点的精确迭代格式推广为带误差项的形式。
3.
The accurate iteration scheme for zero points of m-accretive mappings introduced by Chidume and Zegeye in 2002 has been essentially extended.
本质上将Chidume和Zegeye于2002年提出的关于m增生映射零点的精确迭代格式推广为带误差项的形式。
补充资料:层层迭迭
1.见"层层迭迭"。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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