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1)  weakly compatible mappings
弱相容映射
1.
By using the concept of weakly compatible self-mappings in metric spaces,the existence of common fixed point of weakly compatible mappings in complete metric spaces is considered.
利用度量空间中弱相容自映射的概念,讨论了完备度量空间中弱相容映射公共不动点的存在性,推广和改进了吕中学等人一些相关的结果。
2.
This dissertation deals with some new fixed point theorems in Menger probabilistic metric spaces, which include common fixed point theorems of weakly compatible mappings under strict contractive conditions and common fixed point theorems of compatible and weakly compatible mappings underφ-contractive conditions.
本文研究Menger概率度量空间中某些新的不动点定理,主要包括严格压缩条件下的弱相容映射的公共不动点定理和φ-压缩条件下的相容和弱相容映射的公共不动点定理。
2)  weakly compatible mapping
弱相容映象
1.
The concepts of compatible mappings and weakly compatible mappings in multi-valued case in Menger PM-spaces were introduced,and the relation between them was studied.
引进了Menger PM-空间中多值情形下的相容映象和弱相容映象概念,并研究了二者之间的联系。
3)  compatible mappings
相容映射
1.
By using the concept of weakly compatible self-mappings in metric spaces,the existence of common fixed point of weakly compatible mappings in complete metric spaces is considered.
利用度量空间中弱相容自映射的概念,讨论了完备度量空间中弱相容映射公共不动点的存在性,推广和改进了吕中学等人一些相关的结果。
2.
This dissertation deals with some new fixed point theorems in Menger probabilistic metric spaces, which include common fixed point theorems of weakly compatible mappings under strict contractive conditions and common fixed point theorems of compatible and weakly compatible mappings underφ-contractive conditions.
本文研究Menger概率度量空间中某些新的不动点定理,主要包括严格压缩条件下的弱相容映射的公共不动点定理和φ-压缩条件下的相容和弱相容映射的公共不动点定理。
4)  compatible mapping
相容映射
1.
Common fixed points for two pairs of compatible mappings;
两对相容映射的公共不动点定理
2.
By using the definition for compatible self-mappings in metric spaces,the existence of common fixed point for Φ expansive compatible mappings in complete metric spaces is considered.
利用度量空间中自映射对相容的定义,讨论了完备度量空间中Φ扩张相容映射公共不动点的存在性,推广和改进了张石生、谷峰等人一些相关的结果。
3.
In this paper,some new results on common fixed point of compatible mappings are given.
该文证明了完备度量空间上相容映射公共不动点的存在性,所得结果推广和改进了Pant[1]的结果。
5)  compatible mapping of type (A)
(A)型相容映射
6)  noncompatible mappings
不相容映射
补充资料:弱弱联合
弱弱联合是指两个总体实力都不强但都拥有自己独特的某方面优势的企业之间进行联合,以形成较强的实力。弱弱联合,弱企业之间优势互补,可以形成整体实力变强的效应。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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