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1)  Fuzzy fixed point
Fuzzy不动点
2)  fuzzy hybrid fixed point
fuzzy混合不动点
1.
In this paper,Wc bring forward the concept common fuzzy hybrid fixed point for a sequenee of fuzzymappings,Common fuzzy hybrid fixed point thorems of a sequenee of g-nonexpansive type fuzzy mappings are studied.
提出fuzzy映象序列的公共fuzzy混合不动点的概念,研究了g-非扩张型fuzzy映象序列的公共fuzzy混合不动点定理,我们所得的定理改进和推广了近期相关的重要结果。
3)  Common fuzzy hybrid fixed point
公共fuzzy混合不动点
1.
In this paper,Wc bring forward the concept common fuzzy hybrid fixed point for a sequenee of fuzzymappings,Common fuzzy hybrid fixed point thorems of a sequenee of g-nonexpansive type fuzzy mappings are studied.
提出fuzzy映象序列的公共fuzzy混合不动点的概念,研究了g-非扩张型fuzzy映象序列的公共fuzzy混合不动点定理,我们所得的定理改进和推广了近期相关的重要结果。
4)  Fuzzy point
Fuzzy点
1.
In this paper,the authors characterize the Fuzzy semigroups by Fuzzy points.
利用Fuzzy点运算来刻画Fuzzy半群及Fuzzy理想,并讨论了Fuzzy半群、Fuzzy左(右,双,内)理想的代数性质。
2.
In this paper, some basic concepts of fuzzy algebra, as Fuzzy subgroups, fuzzy invariant subgroups by fuzzy point in a group are introduced.
利用Fuzzy点系统地刻划了Fuzzy子群等有关概念,研究了它们的若干性质。
5)  fixed point
不动点
1.
A note on iterative approximation of fixed points of strictly pseudocontractive mapping;
关于严格伪压缩映象不动点迭代逼近的一点注记
2.
Approximations for the common fixed points of finite nonexpansive mappings in the uniformly convex Banach spaces;
一致凸Banach空间中有限个非扩张映射的公共不动点的逼近
3.
Fixed point theorems in a complete metric space;
完备度量空间上的不动点定理
6)  fixed points
不动点
1.
The relation between solutions of a class of second order differential equation with the fixed points;
关于一类二阶微分方程的解和不动点的关系
2.
The fixed points of solutions of higher order complex differential equations with meromorphic coefficients;
亚纯函数系数高阶复域微分方程解的不动点
3.
The hyper order and fixed points of the derivatives of solutions for some higher order linear differential equation;
某类高阶线性微分方程解的导函数的不动点与超级
补充资料:Borel不动点定理


Borel不动点定理
Borel fixed - point theorem

  B吮l不动点定理{B.限l五xe小州nt价e僻m二匆卿,T侧邓吧,f.01”聊叉B“狱班滋n卜.王j 设F为代数闭域kl二非空完全代数簇,正则地作用于犷上的连通可解代数群G(见变换的代数群扭1罗-braic goup of transformat一ons))在卜中有不动点.由这个定理可以推出代数群的B.耽l子群(Borel sub-grouP)是共扼的(Bore卜MOI洲)叉)B定理(Borel一Moro-zov theorem)),不动点定理是A.Borel([lj)证明的.Borel定理可以推广到任意域k(不一定代数封闭卜设F为在域k上定义的完全簇若连通可解k分裂群(人一sPlit grouP)G正则地作用在F上,则有理人点集V(k)或者为空集,或者它包含G的一个不动点.因此推广的Bore]子群共扼性定理是:若域k是完满的,则一个连通人定义的代数群H的极大连通可解北可裂子群,在H的k点构成的群中元素作用下互相共辘(f21),
  
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