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完备度量空间

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In the fourth chapter,first of all,a metric space is derived by the Loeb measure space which is a standard measure space,follow that the Completeness,separability and the Baire theorem are expressed.

第四章中,首先由Loeb测度这个标准测度空间导出度量空间,接着讨论了该度量空间的完备性和可分性以及其Baire定理(来源:A8525B52C论文网www.abclunwen.com)。

A Ky Fan matching theorem for transfer compactly open covers in complete L-convex metric space s is established.

在完备L-凸度量空间中建立了一个转移紧开覆盖的Ky Fan匹配定理。

We introduce the notion of fuzzy-valued continuous function on a compact set K in a metric space, and discuss its properties; On this base, we study the uniformly d∞-convergence of a sequence of fuzzy-valued continuous function on K. We prove that the space of fuzzy-valued continuous functions on K, i.e. C(K, E1), is a complete metric space with respect to the metric D.

引入了定义在某度量空间的紧子集K上的模糊数值连续函数和水平连续函数的概念,讨论了它们的某些性质;在此基础上,研究了K上模糊数值连续函数列的一致d∞-收敛性,证明了K上模糊数值连续函数空间C(K, E1)关于度量 D 构成一个完备的度量空间。

Under the conditions of compatibility or sub-compatibility between a single-valued mapping and a set-valued mapping,a necessary and sufficient condition for set-valued mapping pair and single-valued mapping which have the common fixed point in complete convex metric space are given.

在单值映象与集值映象相容或次相容的条件下,给出了完备凸度量空间中集值映象对与单值映象存在公共不动点的一个充要条件,改进和推广了某些已知结果。

E〓 is endowed with a new metric D, such that becomes a complete metric space. After that a locally convex complete pseudonormed space is constructed. Finally, E〓 is embedded into isometrically, and isomorphically.

在n维非紧模糊数空间E〓上引入一个新的度量D,使得成为一个完备的度量空间,然后我们构造了一个局部凸的完备赋准范空间,并将n维非紧模糊数空间等距同构地嵌入到空间之中。

Wbe a complete convex metric space ,T be a beneral quasi-contractive mapping satisfying certain condition and {x n}be the Ishikawa type iterative sequence with errors of T.

设是完备的凸度量空间,T :E→E是广义拟—压缩映象,{xn}为T的带误差项的Ishikawa迭代序列。

This paper proves that every probabilistic contraction map from E to E has a unique fixed point, where E is a complete and uniformly local semi-convex probabilistic normed spacer and obtains a fixed point theorem in metric linear spaces.

摘要证明了完备的一致局部半凸概率赋范空间上的概率压缩映象必有唯一不动点,得到了一类度量线性空间中关于伪范数族一致压缩映象的不动点定理。

In complete convex metric spaces , we use Ishikawa iterative process to approximate common fixed point of quasi - contractive mapping pair.

在完备凸度量空间中,运用广义的Ishikawa迭代序列列逼近拟压缩映射对的公共不动点。

Our purpose is to obtain a new generalized fixed point theorem in a complete metrically convex metric spaces , which generalizes and improves the corresponding result in .

给出了在完备度量凸空间上的一类新的不动点定理,改进了文献[1]中的相应的结论。

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