1) quasi-differentiable
拟可微
1.
In this paper,the duality for the quasi-differentiable and B preinvex Progrmmings Which were discussed in was studied.
本文讨论了［１］中所讨论的拟可微Ｂ－ｐｒｅｉｎｖｅｘ规划的各种对偶性。
2.
In this paper,the concept of B-preinvex in and th definition which was quasi-differentiable in were used to discuss the optimality conditions for the mathematical programming problems which objective and constraint functions were all quasi-differentiable and B-preinvex.
本文借助文献［１］中Ｂ－ｐｒｅｉｎｖｅｘ函数的概念及文献［２］中可拟可微的定义，讨论了当目标函数与约束函数均为拟可微Ｂ－ｐｒｅｉｎｖｅｘ函数时的数学规划问题的最优性条
3) quasidifferentiable functions
拟可微函数
1.
In the paper,a special class of quasidifferentiable functions-subsuper differentiable functions is introduced,which satisfies the conditions of the existence of high dimensional kernels,and the formula of kernels is deduced.
引入了一个特殊的拟可微函数类-次超可微函数,证明了其满足具有高维核的条件,并且推导出了高维核的计算公式。
2.
In this paper, the convexificator kernels of quasidifferentiable functions are introduced.
本文对拟可微函数定义了凸化核的概念,并对其具体结构做了进一步的研究, 给出了一般拟可微函数为次可微的一个充分条件。
4) quasidifferentiable function
拟可微函数
1.
An algorithm for determining the Gteax differentiability for a class of quasidifferentiable functions whose quasidifferentials are convex hulls of finite number of points is presented.
对于拟微分为有限点集凸包的拟可微函数 ,给出了判别其在任一点处是否可微的一种算法 。
2.
Considiering the following indifferentiable optimization problemmin where arequasidifferentiable functions (in the sense of Demyanov and Rubinov)defined onRn and are locally Lipschitz defined on Rn.
考虑下述不可微优化问题：其中为Ｒｎ上的拟可微函数（在Ｄｅｍｙａｎｏｖ和Ｒｕｂｉｎｏｖ意义下）上的局部Ｌｉｐｓｃｈｉｔｚ函数。
3.
A characterization on quasidifferentiable functions is given this paper.
本文给出了拟可微函数的一个等价命题。
6) Quasidifferentiable Programming
拟可微规划
补充资料：拟嵇康绝交寄湘中贯微
【诗文】：
何处同嵇懒，吾徒道异诸。本无文字学，何有往来书。
岳寺逍遥梦，侯门勉强居。相知在玄契，莫讶八行疏。
【注释】：
【出处】：
全唐诗：卷841-20
何处同嵇懒，吾徒道异诸。本无文字学，何有往来书。
岳寺逍遥梦，侯门勉强居。相知在玄契，莫讶八行疏。
【注释】：
【出处】：
全唐诗：卷841-20
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