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1)  dimidiate partition
折半划分
1.
Test data compression technique based on dimidiate partition;
基于折半划分的测试数据压缩方法
2)  half edge graph partitioning problem
半边图划分
1.
Multi-way half edge graph partitioning problem with redundant plan paths is the complex combination optimizm problem that has various constraint.
计划路径可选的半边图划分问题是一类含有多种局部约束的复杂组合优化问题。
3)  dimidiate [di'midiit]
折半的,二分的
4)  fractional semi-infinite programming
分式半无限规划
1.
ε-Optimality conditions for a class of fractional semi-infinite programming with(F,α,ε)-convex functions
(F,α,ε)-凸分式半无限规划问题的ε-最优性条件
2.
In this paper,based on the definitions of F_b-univex functions,F_b-univex-quasi functions and F_b-univex-pseudo functions,a class of fractional semi-infinite programming are studied,some optimality conditions for this class of fractional semi-infinite programming involing these generalized convex functions are abtained.
在一致Fb-凸函数,一致Fb-伪凸和一致Fb-拟凸等广义凸性函数的基础上,研究了一类分式半无限规划问题,得到了涉及这些广义凸性函数的一类非光滑分式半无限规划的一些最优条件。
3.
Then,a class of fractional semi-infinite programming involving these generalized convex functions are studied,some interesting ε-optimality conditions are obtained.
首次引入了(F,b,α,ε)-凸函数、(F,b,α,ε)-拟凸函数和(F,b,α,ε)-伪凸函数等概念,对已有的凸函数进行了推广,并研究了涉及这类函数的一类分式半无限规划的ε-最优性条件,在较弱的条件下得到了一系列分式半无限规划的最优性结果。
5)  semi-infinite fractional programming
半无限分式规划
1.
And the semi-infinite fractional programming with this kind of new functions is researched,some optimal conditions are presented.
主要应用Clarke广义梯度,定义了一类广义一致(F,α,ρ,d)-凸(拟凸,伪凸)函数,并在这些新广义凸函数情形下研究了半无限分式规划问题,得到了一些最优性充分条件。
2.
A class of generalized ( F,a,ρ,d) -convex function is defined in terms of clarke generalized gradient,the semi-infinite fractional programming with this kind of function is researched,some optimal conditions and duality are presented.
利用 Clarke广义梯度 ,定义了一类广义 (F,a,ρ,d) -凸函数 ,研究了具有这种函数性质的半无限分式规划 ,得出了一些最优性条件和对偶结果。
6)  logerithmic search
二分检索折半查找
补充资料:折半
1.减半;对折。
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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