1) strongly major-efficient solution
强较多有效解
1.
Scalarization and scalar duality for strongly major-efficient solutions and weakly major-efficient solutions of multiobjective programming;
多目标规划强较多有效解和弱较多有效解的标量化和对偶性
2) major efficient solution
较多有效解
1.
Two theorems for relations between the major efficient solutions and major optimal solutions of multiobjective programming problem and the Pareto efficient solutions and Pareto weakly efficient solutions of major objectives programming problems are proved.
证明了多目标规划问题的较多有效解和较多最优解与有关较多个分目标问题的Ｐａｒｅｔｏ有效解和Ｐａｒｅｔｏ弱有效解之间关系的两个基本定
2.
On the basis of them the authors have defined (s,k)-major efficient solution and (s,k)-major optimal solution of multiobjective programming problem.
在此基础上,定义了多目标规划问题的(s,k)-较多有效解和(s,k)-较多最优解, 研究了它们之间的关系, 以及它们与Pareto有效解、Pareto弱有效解、较多有效解和较多最优解等的关系。
3.
The concepts of several kinds of major efficient solutions are defined on thebasis of the illterior and closure of a ma jor cone.
利用较多锥的内部和闭包，引进多目标规划问题的严格强较多有效解等概念。
3) major-efficient solution
较多有效解
1.
in this paper, several efficiency sufficient conditions for major-efficient solutions and weakly major-efficient solutions of multiobjective nonlinear programming problem are given and proved.
对于带不等式和等式约束的多目标非线性规划问题，给出并证明了它的较多有效解和弱较多有效解的几个有效性充分条件。
2.
With the help of major cone and project cone,the concept of properly major-efficient solution of multiobjective optimization problem is proposed in this paper.
借助较多锥和投影锥,本文引进多目标最优化问题的恰当较多有效解概念。
4) a-weak major efficient solution
a-弱较多有效解
5) ak-weak major efficient solution
aК-弱较多有效解
6) sub weakly major efficient solution
次弱较多有效解
1.
With the help of the express theorem of weakly major efficient solution, the duality relation between weakly major efficient solution and sub weakly major efficient solution is established.
在多目标规划的弱较多有效解的基础上，引进了它的次弱较多有效解概念。
补充资料：半强式有效市场
半强式有效市场——
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