1) continuous minimax problem
连续型minimax问题
1.
A numerical method was studied to solve constrained continuous minimax problems with a Lipschitz continuous objective function and constrained functions.
研究了带约束连续型minimax问题的数值方法,其目标函数和约束函数都是Lipschitz连续的;建立了针对带约束连续型minimax问题的罚函数法,从而将其转化为无约束两层规划问题,并证明了算法的收敛性;最后,用无约束两层规划问题的区间算法进行求解,给出了数值算例。
2) continuum of problem types
问题类型连续体
1.
Maker gave a theory of problem continuum of problem types, this theory was with a view to teaching progress, it consolidated different teaching mode to problem types frame, and afforded some new thinking to study teaching practice.
美国学者梅克等人提出一种问题分类理论——问题类型连续体。
3) the solution of minimax problem
minimax问题解
4) minimax problems
Minimax问题
1.
This paper presents a kind of neural network models for solving quadratic minimax problems with constraints, and shows its global asymptotic stability by using LaSalle invariant principle.
本文提出一种求解约束二次Minimax问题的神经网络模型 ,给出了它的Lyapunov能量函数 ,运用LaSalle不变性原理证明了它的大范围渐近稳定性 ,作为应用考察了L1范数极小化问题 。
2.
So, many authors have applied the idea of SQP method to present effective algorithms for solving the minimax problems.
因此许多学者运用经典的SQP方法来解决Minimax问题，并且得到了一些有效的算法。
3.
Thus many authors have applied the classical SQP method to solve the minimax problems and got some efficient algorithms.
因此许多作者运用经典的SQP方法来解决Minimax问题，并且得到了一些有效的算法。
5) Minimax problem
minimax问题
1.
In this paper, a constrained discrete minimax problem is solved, whose objective functions and constrained functions are lipschitz continuous functions.
进一步讨论了目标函数和约束函数都是Lipschitz连续的带约束的离散minimax问题,给出了罚函数的区间扩张,提出了解该约束离散minimax问题的区间算法。
2.
The Minimax problem is an important nondifferetiable optimization problem.
Minimax问题是一类重要的不可微优化问题，它不仅在工程设计、电子线路规划、对策论等诸多领域中有着广泛的应用，而且与非线性方程组、非线性不等式组、非线性规划、多目标规划等数学问题之间有密切的关系，因此在近些年来备受关注。
6) constrained minimax problem
约束Minimax问题
补充资料：GS,GT型空心桨叶连续干燥机
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