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1)  subinvex
次不变凸
1.
And the last is a class of quasi-equilibrium problem related to subinvex functions.
一是用对偶的方法讨论一类平衡问题;二是局部紧锥上的一类平衡问题;三是一类与次不变凸函数相关的拟平衡问题。
2)  subpreinvex
次预不变凸
1.
Vector optimization of subpreinvex of set-valued maps;
次预不变凸集值映射向量优化问题
3)  semilocal λ-subinvex functions
半局部λ-次不变凸函数
1.
A class of new generalized convex functions ——the semilocal λ-subinvex functions are obtained on the basis of the former researches,some new properties of them are discussed,their applications in optimization are researched.
提出一类新的广义凸函数——半局部λ-次不变凸函数,探讨了它的一些新特征,讨论了它在最优化中的应用。
4)  invex set
不变凸集
1.
To improve research on the generalized convex function,some new characteristics of the prequasi-invex function are figured out by means of the cographical set of function(E(f)=(x,α)∶x∈K,α∈R,f(x)αH)and η-invex set,and its two applications in the mathematical programming problem are proposed.
借助于η-不变凸集和函数的上图(E(f)={(x,α)∶x∈K,α∈R,f(x)≤α})得到了预不变拟凸函数的几个新的性质,然后还给出了预不变拟凸函数在数学规划问题中的两个重要应用,从而完善了对此类广义凸函数的研究。
2.
Minty(strong) weak vector variational-like inequality and Stampacchia(strong) weak vector variational-like inequality had the same solution in the case that a matrix-valued function defined on invex set was a continuous invariant pseudomonotone mapping.
讨论两类向量似变分不等式解的关系问题,指出当定义在不变凸集上的映射是不变伪单调连续时,Minty(强)弱向量似变分不等式的解和Stampacchia(强)弱向量似变分不等式的解相同。
3.
To improve research on the generalized convex function,some new characteristics of the prequasi-invex function are figured out by means of the cographical set of function(E(f)={(x,α):x∈K,α∈R,f(x)≤α})and-invex set,and its two applications in the mathematical programming problem are proposed.
首先给出例子说明了此类广义凸函数的存在性,然后利用强η-不变凸集和函数的上图(E(f)={(x,α):x∈K,α∈R,f(x)≤α})得到了强预不变凸函数的几个重要性质,并用另一方法给出它的一个判别定理的简化证明,最后还给出了强预不变凸函数在数学规划问题中的一个重要应用,从而完善了对此类广义凸函数的研究。
5)  invex-convexlike
不变类凸
1.
Firstly, Adjacent derivative, invex-convexlike, quasi-invex-convex like and Pseudo-invex-convexlike for single-valued with parameters in Banach spaces are defined.
在Banach空间中,定义了含参变数的映射的Adjacent导数及不变类凸、拟不变类凸和伪不变类凸。
6)  SKT invexity
SKT不变凸
补充资料:凸凸
1.高出貌。
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