1) (strictly) non-extendedmapping
(严格)非扩展映射
2) non-extended mapping
非扩展映射
1.
Based on studied the theorem of constraction mapping, the conceptes of non-extended mapping and generalized constraction mapping are persented in this paper, and their properties are discussed.
在研究压缩映射原理的基础上,引入非扩展映射、广义压缩映射概念并讨论它们的性质。
3) nonexpansive mapping
非扩展映像
1.
By virtue of new analysis techniques,common fixed points of a pair of nonexpansive mappings in Banach spaces are studied,the weakly convergence of the sequence {xn} defined by xn+1=αnxn+(1-αn)(βnTxn+(1-βn)STxn)is shown,many recent corresponding results are extended to more general setting.
使用新的分析技巧,研究了Banach空间中一对非扩展映像的公共不动点问题,主要证明了由下式定义的迭代{xn}:xn+1=αnxn+(1-αn)(βnTxn+(1-βn)STxn)的弱收敛性,将近期许多相关结果推广到更一般情形。
4) nonexpansive mapping
非扩展映象
1.
Implicit iterative approximation for a finite family of asymptotically nonexpansive mappings in Banach spaces;
Banach空间中有限个渐近非扩展映象公共不动点的隐式迭代逼近
2.
In this paper, we consider an iteration scheme given by a finite family of nonexpansive mappings and then prove a strong convergence theorem for a finite family of nonexpansive mappings in a Banach space.
讨论了一个非扩展映象的有限族所定义的迭代格式,证明了Banach空间中的一个非扩展映象的有限族的强收敛性定理。
3.
Introduce an iteration scheme given by finite nonexpansive mappings, we prove the main resulf as follows: Let E be a uniformly convex Banach with Opial s condition, C be a nonempty convex sabsct of E,( T_i:C→C(i=1,2,).
首先讨论一个由非扩展映象的有限族所定义的迭代格式,主要证明了:设E为满足Opial条件的一致凸的Banach空间,C是E的非空间凸子集,Fi:C→C(i=1,2,…,r)为有限非扩展映象,且∩ri=1F(Ti)非空,设x1∈C,迭代地定义序列{xn}如下:xn+1=Wnxn, n≥1。
5) Enlarging ROM Reflexion
扩展ROM映射
6) nonexposive map
强渐近有界映射拟非扩展映射
补充资料：非本质映射
非本质映射
inessential mapping
非本质映射f血班说树园n.n娜想;Hec灿伙侧朋此。丽-p~IIwe]，回珍于尽卿(加扛幻toP沁川y一州访川订曰pp吨)一个连续映射f:X~Q”，把拓扑空间x映入n维球体Q月，使得存在一个连续映射g:X~Q”，在Q”的边界兮一’的逆像f一’夕一’上，g与f一致并且把x映人s””中〔即是gxg夕一’).对于一个正规Hausdo叮空间X而言，d加X
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参考词条