normed linear space
- 网络赋范线性空间;赋范空间
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Best Co - approximation in Normed Linear Space
赋范线性空间中的最佳共逼近
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This paper discusses and proves thoroughly about the properties of a finite dimentional normed linear space .
本文对有限维赋范线性空间的性质进行了详细的讨论与证明。
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Two Characteristic Property of Finite Dimensional Normed Linear Space
有限维线性赋范空间中的两个特征性质
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The Norm Order Structure of the Normed Linear Space
赋范线性空间的范数序结构
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Bound linear operation in fuzzy normed linear space
模糊赋范线性空间的有界线性算子
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In this paper , some properties of translation and application for ball in normed linear space are given .
给出了线性赋范空间中球的几个平移性质及其应用。
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Some Properties of LF Pre - normed linear Space
LF赋准范线性空间及若干性质
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Connectedness of Super Efficient Solution Set of Cone Quasiconvex Vector Optimization in Normed Linear Space
赋范线性空间中锥拟凸向量优化问题超有效解集的连通性
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Compactness and Completeness of Fuzzy Normed Linear Space
模糊赋范线性空间的紧性与完备性
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The Extension Theorem and the Topological Degree of Compact Continuous Operators on a Probabilistic Normed Linear Space
概率赋范线性空间中紧连续算子的延拓定理与拓扑度
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The set-valued optimization problem with constraints is considered in the sense of super efficiency in real normed linear space .
在实赋范线性空间中考虑约束集值优化问题的超有效性。
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The existence and convergence of solution of Equation with quasi-accretive operator in a real normed linear space
赋范线性空间拟增生算子方程解的存在性和收敛性
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In this paper , contraction mapping principle in fuzzy normed linear space is given , and the assertion is generalized .
文中给出了Fuzzy赋范线性空间上的压缩映射原理,并将其结果加以推广。
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Uniformly convex normed linear space
一致凸赋范线性空间
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Iterative Approximations of Fixed Points of Asymptotically Pseudo-contractive Mappings in β - normed Linear Space
赋β-范线性空间中渐近伪压缩映象的不动点迭代逼近问题
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In this paper , the concept of generalized KT-properly efficient solution of multiobjective programming problem in normed linear space is introduced .
对于赋范线性空间中的多目标规划问题,引进了广义KT-真有效解的概念。
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As application , the Hahn-Banach theorems with regard to usual normed linear space and Menger PN space are obtained .
并将其应用于通常的赋泛线性空间与概率赋范线性空间,分别得到该定理的经典形式与Menger-PN空间中的表述形式。
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The Extensions of the Solvable Theorem of Inclusion Equation and the Applications of the Weak Tangent Cones in Normed Linear Space
赋范线性空间中包含方程可解性定理的推广及弱切锥的应用
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It is shown that the P-reflexivity and the reflexivity are two equivalent concepts when X is a normed linear space .
还指出当X是赋范线性空间时,P-自反性和自反性是两个等价概念。
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The results presented in this paper show that the uniformly continuity of operator ensures the existence of solution and the convergence of iteration sequence in a real normed linear space .
研究结果表明:在实赋范线性空间中,算子的一致连续性保证了算子解的存在性和迭代序列收敛性。
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Because a real normed linear space does not have a concept of orthogonality similar to the one in the inner product spaces , some geometric objects and geometry problems become extremely complicated .
由于实赋范线性空间上不具有类似于内积空间中具有良好性质的正交的概念,实赋范空间中若干几何对象和几何问题变得异常复杂。
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A sufficient and necessary condition for uniformly continuous functions to be α - Lipschitz functions on conves sets in normed linear space are established with the idea and method of real analysis .
用实分析的思想和方法,给出了线性赋范空间内凸集上一致连续函数为α-Lipschitz函数(α≥1)的一个充要条件。
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On the other hand , we use a new method of moving neighborhood to simplify the proof for the continuity of a subconvex function defined on a convex in a normed linear space .
另外,本文利用邻域的“平移”方法,给出了定义在赋范线性空间内的凸集上的次凸泛函连续性的简捷证明。