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1)  lattice-ordered linearspace
格序线性空间
2)  complete lattice-ordered linear space
完备格序线性空间
3)  ordered linear spaces
序线性空间
1.
In ordered linear spaces,generalized vector Fritz-John saddle point and generalized vector Kuhn-Tucker saddle point of set-valued optimization problems with generalized inequality constraints were defined,and the relations between them were established.
在序线性空间中定义了带广义不等式约束集值优化问题的广义向量Fritz-John鞍点和广义向量Kuhn-Tucker鞍点,建立了二者之间关系。
2.
The(u,02;Y+)-generalized subconvexlike set-valued maps are introduced,and the alternative theorem of the maps is established in ordered linear spaces.
在序线性空间中,引入(u,02;Y+)—广义次似凸集值映射,建立了此映射下的一个择一定理。
4)  partially-ordered linear space
半序线性空间
1.
Both necessary and sufficient conditions for the existence and uniqueness of fixed points,which belong to a class of mixed monotone mappings with convexity and concavity in partially-ordered linear space,are studied by using partial order theory.
文章利用半序方法,在半序线性空间中研究了一类具有凹凸性混合单调映射不动点存在唯一性的充分必要条件,并将所获结果应用于微分方程,从而推广了相关结论。
5)  linear semi order space
线性半序空间
6)  biordered linear space
双序线性空间
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