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1)  totally ordered interval set
全序区间集
1.
As the generalizations of the concepts of the related grey numbers,interval grey sets,interval sets and totally ordered interval sets are respectively defined.
针对灰色不确定性问题提出了灰色集合的概念,作为对相关灰数概念的拓广,分别定义了区间灰集、区间集及全序区间集,并对它们的相关性质进行了探讨。
2)  total interval order structure
全区间序结构
1.
Some conditions associated with total interval order structures in the literature is discussed.
对文献中与全区间序结构有着密切联系的几个条件进行了深入的研究,得出全区间序结构的几个充要条件。
3)  fuzzy total interval-order structure
模糊全区间序结构
1.
In this paper, we attempt to define fuzzy preference structure and fuzzy total interval-order structure and investigate their properties.
本文试图对模糊偏好结构及模糊全区间序结构的定义进行探讨,并讨论它们的性质。
4)  totally ordered set
全序集
1.
For a totally ordered set X,OE(X)={f∈TE(X)∶x,y∈X,x≤yf(x)≤f(y)} ia an α-subsemigroup of TE(x).
设X是全序集,OE(X)={f∈TE(X)∶x,y∈X,x≤y f(x)≤f(y)}是TE(X)的α-子半群。
5)  A Preface to the Collection of Haujian School
花间集序
6)  ordinal interval
序区间
1.
For the group decision making problems with alternative preference information in form of ordinal interval,a TOPSIS(technique for order preference by similarity to ideal solution) method is proposed to analyze the decision making process.
为了求解具有序区间偏好信息的群决策问题,提出了一种理想点法。
2.
With respect to the group decision making problems with alternative preference information in form of ordinal interval,a method is proposed to analyze the decision making process.
针对方案偏好信息为序区间形式的群决策问题,提出了一种决策分析方法。
补充资料:全良序集


全良序集
totally well-ordered set

全良序集[totauyw日I一闭ered滋;Bno几”e ynop,几o-,e皿oeM”o二ee化0」 见良序集(忱U一。找kredset).
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