1) generalized type-I invexity
Is类不变凸性
2) 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。
3) invexity
不变凸性
1.
Under invexity assumptions,the optimality sufficient condition and the optimality necessary condition were obtained for this class of generalized fractional programming.
建立了一类广义分式规划的一个不完全Lagrange函数,并利用这一函数研究广义分式规划的鞍点最优性准则,在不变凸性假设下,获得了该类广义分式规划鞍点最优性的充分条件和必要条件。
2.
It was discussed that the consistent invexity of K S function which is the key function used by maxinum entropy method in optimization problems solution.
对求解最优化问题的极大熵方法中的关键函数—— K- S函数的一致不变凸性作了讨论 ,得出“K- S函数是一致不变凸的 ,则一定是不变凸的”结论 。
3.
Sufficiency for a class of control problems are proved under generalized invexity assumptions on the functionals.
本文引入了几类广义不变凸性，对一类控制问题，在这些广义不变凸性条件下，讨论了它的Ｍｏｎｄ－Ｗｅｉｒ型解的充分性。
4) quasi-invex-convexlike
拟不变类凸
5) Pseudo-invex-convexlike
伪不变类凸
6) preinvexity
预不变凸性
1.
A note on criteria for preinvexity;
关于预不变凸性准则的一个注记
补充资料：凸凸
1.高出貌。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条