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。
Moreover, we also get a fixed point theorem of uniform partial extension mapping and a fixed point theorem of quasi-extension mapping.
最后证明了模糊测度空间的正则扩张及表示定理。
The regular extension and representation theorems of fuzzy measure Spaces will be proved.
本文给出了定义在星形集上的单值(集值)非扩张映象的几个不动点定理。
In this paper we obtain some fixed point theorems of nonexpansive mappings definited on star-shape set.
讨论灰色数学理论的一个基本问题，即灰色集合以及它的有关运算，灰集的分解定理、表现定理和扩张原理。
This paper discusses a principal problem in grey mathematical theory, that is grey set and its operation, and proves the decomposition theorem, representation theorem and extension principle.
本文对于2 -距离空间引入了凸结构的概念，并由此得到一类非扩张映象的不动点存在定理。
In this paper we present a convex structure for 2-metric Spaces, and from this we get a fixed point theorem for a kind of nonexpansive mappings.
本文对模糊数扩张运算的一些基本性质进行了研究，提出了相应的定理及推论。
Several properties on fuzzy extensive quantity extensive operations are studied and several respective theorems and derivations are given in this paper.
同时给出了严格凸度量空间上拟非扩张映象、连续映象迭代序列的收敛性定理。
Some convergence theorems of iterative sequence for quasi-nonexpansive mappings and continuous mappings are also obtained in the strictly convex metric Spaces.
在2—距离空间中减弱映射的连续性条件下，给出了扩张映射的不动点定理及扩张映射对的公共不动点定理。
The fixed point theorems for expansion mappings and the common fixed point theorem for a pair of mappings are given in 2 metric spaces under the condition of weakening mappings continuance.
本文建立了伪紧吉洪诺夫空间上的一对压缩映射的重合点定理，并且给出了伪紧吉洪诺大空间上的两对扩张映射的重合点定理。
In this paper, some coincidence point theorems for a pair of contractive type mappings and two pairs of expansive type mappings in pseudocompact Tichonov spaces are established.
结合评价函数法将带约束的多目标优化问题转化为无约束优化问题，并给出相应的区间扩张，对相关定理进行了证明。
The paper, combined with evaluation function introduces the transformation of constrained problems into unconstrained ones, and offers an interval extension.
结合评价函数法将带约束的多目标优化问题转化为无约束优化问题，并给出相应的区间扩张，对相关定理进行了证明。
The paper, combined with evaluation function introduces the transformation of constrained problems into unconstrained ones, and offers an interval extension.
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