拓扑线性空间
- 网络topological linear space;topological vector space
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与经典拓扑线性空间的理论相比,Fuzzy拓扑线性空间理论中的许多问题还有待进一步研究。
Compared with classical topological vector space , many issues of Fuzzy topological vector space need to be further investigated .
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(X,T)是可分离的拓扑线性空间,B是X中的非空有界闭凸集,提出了B有T滴状性质和B有拟T滴状性质的概念。
Let ( X , T ) be a separated topological vector space , B be a closed bounded convex set . T drop property and quasi T drop property of set B is introduced .
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Fuzzy拓扑线性空间的局部P凸性与赋拟P范
Local P-Convexity of Fuzzy Topological Linear Space and Quasi P-Normed Fuzzy Topological Linear Space
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局部凸T2型Fuzzy拓扑线性空间中Fuzzy凸集的分离定理
Separation Theorems of Convex Fuzzy Sets in Locally Convex T2 & Fuzzy Topological Linear Spaces
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关于Fuzzy拓扑线性空间的某些结果
Some Results On Fuzzy Topological Linear Space
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Fuzzy拓扑线性空间的一点注记
Note on Fuzzy Topological Linear Spaces
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(QL)型Fuzzy拓扑线性空间的乘积和商空间(英文)
Product and Quotient Spaces of Fuzzy Topological Vector Spaces of Type ( QL )
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拟Banach空间即是完备的赋拟范线性空间,一般的拟Banach空间,不是局部凸的拓扑线性空间。
Quasi-Banach spaces are complete Quasi-normed linear spaces . These spaces are not locally convex linear topological spaces .
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Hausdorff拓扑线性空间内紧集与非紧集上的U.D.C.映射与不动点
U.D.C.Mappings and Fixed Points on Compact and Non-Compact Subsets of Hausdorff Topological Vector Spaces
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本文将[1]中给出的fuzzy线性算子的定义作了适当的修改,使之更适合于在fuzzy拓扑线性空间(简称FTL-空间)中研究。
In this paper , we appropriately revise the definition of fuzzy linear operator given in [ 1 ] , so that it is more suitable to study in fuzzy topological linear space ( for short FTL-space ) .
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研究了Fuzzy拟半范与均衡、Q-吸收、半凸Fuzzy集之间的关系,证明了局部半凸Fuzzy拓扑线性空间可借助于一族Fuzzy拟半范来表征。
The relation between fuzzy pseudo semi-norm and balanced , Q-absorbing and semi-convex fuzzy set is investigated . A characterization of locally semi-convex fuzzy topological vector space in terms of a family of fuzzy pseudo semi-norms is proved .
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本文采用〔1〕中给出的Fuzzy拓扑线性空间的定义,并利用Fuzzy拓扑线性空间的有关理论,时Fuzzy连续线性映象空间作了较深入的研究。
In this paper , we apply the definition of fuzzy topological vector space in [ 1 ] , and use the connected theory of fuzzy topological vector space to make a deeper research on space of fuzzy continuous linear maps .
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在Hausdorff局部凸拓扑线性空间中考虑约束集值优化问题(VP)的严有效性。
The set-valued optimization problem with constraints ( VP ) is considered in the sense of strict efficiency in Hausdorff locally convex linear topological spaces .
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局部凸拓扑线性空间中的广义Farkas引理
Generalized Farkas Lemma in Locally Convex Topological Vector Spaces
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本文讨论映Hausdorff拓扑线性空间到Riesz空间的算子变分问题。
In the present paper we discuss the variational problem of operator which maps a Hausdorff topological linear space into a Riesz space [ 6 ] .
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在可度量化拓扑线性空间中,讨论一些非线性映象的不动点与Mann迭代序列的收敛性问题。
In this paper , we discuss some problems concerning the fixed points and convergence of Mann iterative sequences for nonlinear mapping in metrizable linear topological spaces .
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局部紧拓扑线性空间多目标最优化问题的灵敏度分析
Sensitivity analysis of multiobjective optimization in locally compact topological vector space
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局部有界拓扑线性空间的一个局部凸条件
A Local Convexity Condition in Locally Bounded Topological Linear Spaces
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拓扑线性空间中存在非连续线性算子的充要条件
Equivalent condition of existence of non-continuous linear operator in topological linear space
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关于拓扑线性空间中两类非线性算子的共鸣定理
Resonance Theorem of Two Types of Non-linear Operators in Topological Vector Spaces
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一类拓扑线性空间的若干几何性质及抽象对偶不变性
Some Geometric Properities and Duality Invariants in Topological Vector Space
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拓扑线性空间中的一致连续性和紧性
On uniform continuity and compactness in topological linear spaces
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拓扑线性空间的矩阵基本定理及应用
Matrix Basic Theorem and Its Application of Tvs
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取值于可距离化拓扑线性空间的随机变量列部分和的收敛等价性
Convergence Equivalence of Sequences of Random Variables Valued in a Metrizable Topological Vector Space
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拓扑线性空间中的一个不动点定理
A fixed point theorem in Topological Vector Spaces
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拓扑线性空间上的广义集值平衡问题
Generalized Set-valued Equilibrium Problems in Topological Vector Space
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拓扑线性空间中的紧集
On Compact Set of Linear Topological Spaces
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灰拓扑线性空间的构造
The Structure of Grey Topological Linear Space
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拓扑线性空间的局部双序凸性,是该空间上连续线性泛函实现双序正分解的基础。
The Local biorder-convexity is a base of the biordering positive decomposition of linear functionals .
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拓扑线性空间中最佳逼近问题
Best approximation problem in topological linear spaces