The convergence theorem of the triple ishikawa iterative with errors for nonexpansive mappings in a uniformly convex banach spaces 型的三重迭代序列的收敛性
Fixed - point iterations sequence for asymphotically quasi - nonexpansive mapping with an error member in banach spaces 空间中带误差的渐进准非扩张映射迭代序列的不动点问题
Convergence of iterative sequences for uniformly l - lipschitzian asymptotically demicontractive mappings with errors in real banach spaces 渐近半压缩映象具误差的迭代序列的收敛性
However , till now , the research has not been under way on the limit behavior of the iterative sequence of this model 但是迄今为止，关于这一模型的迭代序列的极限行为的研究，尚未展开。
Fourthly , ants has been adopted to simulate ranrm , and the simulation results show the same conclusion of theoretical analysis 川伦分析结果朴i吻合。模拟代序村实现ranrmt ） j 、议具有指导怠义。
Barry buzan and richard little , international systems in world history : remaking the study of international relations , oxford : oxford university press , 2000 , p . 1 美弗朗西斯?福山著，黄胜强等译： 《历史的终结及最后之人》 ，北京：中国社会科学出版社， 2003年版，代序部分第2页。
By solving iterative the sequences , the optimal control law is obtained which consists of analytical linear feed - forward - feedback terms and a nonlinear compensation term , which is the limit of the adjoint vector sequence 通过迭代序列得到的最优抚动抑制控制律由解析的线性前馈反馈项和序列极限形式的非线性补偿项组成。
Some sufficient and necessary conditions for the multi - step iterative sequences of the asymptotically quasi - nonexpansive mappings ti to converge to certain common fixed points in the convex metric space are obtained 摘要研究了凸度量空间中用多步迭代序列来逼近渐近非扩张映象的不动点，并给出了其收敛于不动点的充分必要条件。
Theoretical analysis shows that the protocol presented here is , comparing with the traditional network protocol , better for bandwidth and loss recovery delay . thirdly , cpn has been adopted to describe the ranrm O本丈还利用antsta拟实现了mnkm协议，通过模拟代序分析了nr ru的性能，并通过实验数训比较了ra仁m与2的性能。
Recently , random dynamical system is an important part of this subject . now studying of random dynamical system has two direction : studying the iteration of a serial and studying the iteration of all serials 对随机复动力系统的研究现在主要有两个不同的研究方向：研究多个函数的所有迭代序列的动力学性质和研究多个函数的特定迭代序列的动力学性质。
