1) sequential iteration
顺序迭代
2) iterative rank-order filters
迭代顺序滤波
3) iterative sequence
迭代序列
1.
Strong convergence of Reich-Takahashi iterative sequence for asymptotically pseudo-contractive mapping;
渐近伪压缩映像的Reich-Takahashi迭代序列的强收敛性
2.
Strong convergence of some iterative sequences for asymptotically nonexpansive mappings in Banach spances;
Banach空间中渐近非扩张映象迭代序列的强收敛性
3.
Aim\ The convergence of Mann iterative sequences of real functions defined on unbounded convex domain is discussed.
目的 讨论无界闭凸区域上的实函数的 Mann迭代序列的收敛性 。
4) iteration sequence
迭代序列
1.
For a lot of nonlinear mappings,the fixed points can be approximated by iteration sequence {xn}.
设E是Hilbert空间,T是E中具非空不动点集F(T)的非线性映象,许多非线性映像的多种形式的迭代序列{xn}可逼近映像T的不动点p0∈F(T)。
2.
Convergence of Ishikawa iteration sequence for setvalued nonexpansive mapping are discussed in uniformly covex Banach space, and the conditions are shown which guarantee the convergence of the iteration sequence to a fixed point.
讨论了集值非扩张映象在一致凸Banach空间中Ishikawa迭代序列的收敛性及确保迭代程序收敛到不动点的条件,所得结果是曾六川等的推广和发展。
3.
This article will set up an iteration sequence and extent its results to a more comprehensive mapping-semi-compact 1-set mapping.
本文建立了一迭代序列,将其结果推广到更广泛的一类映射———半紧1-集映射,并削弱了紧性和全连续的条件,得到了乘积空间中的极小、极大耦合不动点定理。
5) iterative process
迭代程序
1.
The purpose of this paper is to introduce the concept of Φ-Pseudo contractive type of mappings and to study the fixed points approximation problem of the Iskikawa iterative process for the single-valued Φ-Pseudo contractive mapping.
引入Φ-伪压缩型映象的概念,并研究单值Φ-伪压缩型映象不动点的Ishikawa迭代程序的逼近问题,而映象不必满足Lipschitz条件。
2.
We give two iterative processes for perturbations accretive operator.
给出两类扰动增生算子的迭代程序,并证明它们的收敛性。
3.
The existence of positive radial solution is proved for a class of generalized Gelfand problems on the unite ball when the nonlinear term is partly subject to an exponential function and the corresponding iterative process is also given.
在非线性项局部受控于指数函数时证明了一类广义Gelfand问题正径向解的存在性,同时给出了相应的迭代程序。
6) converse iterative method in sequential analysis based on tensioning forces
张拉力"顺序分析逆迭代法"
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。
参考词条