在WF -模糊度量空间中建立压缩型和局部压缩型映射的不动点理论，推广一些重要的不动点定理。
The fixed point theorems for mappings of contractive type and locally contractive type on WF-fuzzy metric Spaces, which extend several important fixed point theorems, are established.
利用第二、第三章的结果证明了模糊度量空间上相应的复合映射的不动点定理和几个单一映射的不动点定理。
We utilize the results in Chapter 2 and Chapter 3 to prove the fixed point theorems and several corollaries for complex mappings or single mapping on fuzzy metric Spaces.
讨论了模糊度量空间中在R -弱可换条件下的公共不动点存在性问题，并将此结果推广到模糊2 -度量空间及模糊3 -度量空间。
In this paper, we obtain some common fixed point theorems under the condition of R-weakly commuting in fuzzy metric Spaces and then extend these results to fuzzy 2 and 3-metric Spaces.
在此参数表示下，模糊数可直接视为二维度量空间r 2中的有界连续曲线，这给分析模糊微分方程带来了便利。
By the parametric representation, fuzzy number means a bounded continuous curve in the two-dimensional metric space R2, so that it is easy to analyze fuzzy differential equations.
和人们对模糊数空间的常识相反，本文中证明了的确一致收敛度量与其它度量之间有内在的联系。
We find that, contrary to ordinary conception, there are indeed some internal relations between the uniform metric and metrics commonly used.
研究了在完备度量空间中一对模糊映象满足一些特定不等式条件，以及当其截集是中非空有界闭集时，该对模糊映象的公共不动点的存在性问题。
Does research in a common fixed point theorem of fuzzy mappings in inequality conditions and the cut set is the nonempty closed bounded subsets of, while is complete metric space.
讨论模糊数空间中一致收敛度量与其它常用度量之间的关系。
We investigate the relations between uniform metric and various known metrics for fuzzy Numbers very often used in the fuzzy content.
另外，在直觉模糊半度量空间中，讨论了一个非线性压缩条件下的公共不动点定理。
What is more, we offer a common fixed point theorem under the linear contractive condition in the setting of an intuitionistic fuzzy metric space.
另外，在直觉模糊半度量空间中，讨论了一个非线性压缩条件下的公共不动点定理。
What is more, we offer a common fixed point theorem under the linear contractive condition in the setting of an intuitionistic fuzzy metric space.
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