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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。

A Lipschitz strictly pseudocontractive map from a nonempty closed convex subset of a Hilbert space into itself was showed to have fixed points, Ishikawa and Mann iterative sequences with errors of a Lipschitz strictly pseudocontractive map was introduced and the iteration processes strongly converges to a fixed point was proved.

证明了在Hilbert空间中的非空闭凸集上Lipschitz严格伪压缩映象有不动点,介绍了Lips-chitz严格伪压缩映像下的的具误差的 Ishikawa和Mann迭代序列并证明了其强收敛性于不动点,其结果把非扩张映像推广到Lipschitz严格伪压缩映象上,改进了一些相关结果。

Then we prove the existence of positive solutions for difference equations by using fixed point theorem of cone expansion and compression.

另外,对非线性项具有混合单调性的情况,利用不动点指数性质及锥压缩与拉伸不动点定理等方法,得到了差分方程一个正解的存在性。

By changing differential equations into nonlinear integral equation,we study the existence of positive solution of a class of second order differential equations problems by the fixed point theorem of cone expansion and compression,and the fixed point index theorem,then we obtain two multiple positive .

通过将常微分方程转化为非线性积分方程,利用锥拉伸和锥压缩不动点定理和不动点指数讨论了一类二阶常微分方程的正解存在性问题,在一定条件下,得到了几个多重正解定理,同时证明了与此相关的主要引理

Moreover, we also get a fixed point theorem of uniform partial extension mapping and a fixed point theorem of quasi- extension mapping.

另外,我们还得一个一致局部扩张映射不动点定理与一个准扩张映射不动点定理。

As application, a continuous selection and its fixed point theorem are obtained.

作为应用,获得了连续选择及其不动点定理和一个Browder-Fan不动点定理。

In recently years, it has obtained some new results of the fixed point theorem and applications for nonlinear operators.

人们运用半序方法和拓扑度理论研究算子的不动点的存在唯一性,及多个不动点的存在性和存在范围。

The present paper employs the cone theory, fixed point index theory, and Krasnoselskii fixed point theorem and ...

本文利用锥理论,不动点理论,Krasnoselskii不动点定理等研究了几类微分方程奇异边值问题解的情况,得到了一些新成果。

In chapter 2, we first give a generalized type of the Prigons fixed point theorem and a straightforward proof of it. At the same time, we give a positive answer to an open question about convergency of iterative sequence for generalized contraction which is bring forwarded by Frigon in [3]. Secondly, by using the introduced function φ, we establish some fixed point theorems for the set-valued φ-contraction mappings in gauge spaces. These results unify and generalize the corresponding results of Cain and Nashed [1], Figon [3], Espinola and Kirk[4], Tarafder [5] et al.

第二章,首先给出Frigon不动点定理[3]的推广及其简洁证明,同时对Frigon在文[3]中提出的关于广义压缩迭代序列收敛性的公开问题给出肯定的回答;然后,通过引入φ函数,在度规空间上建立集值φ-压缩映射的不动点定理,统一并推广了Cain和Nashed[1],Figon[3],Espinola和Kirk[4],Tarafder[5]等的相应结果。

We also introduce and study a new system generalized nonlinear variational inclusions for fuzzy mappings in Hilbert space.

我们利用极大单调映象的预解算子技巧,建立了这类模糊映象的变分包含组与非线性集值映象的不动点问题之间的等价关系,再利用Nadler的不动点定理给出了这类变分包含组的解的存在性定理。

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