1) 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。
2) (strictly) non-extendedmapping
(严格)非扩展映射
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
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