1) Uncertain linear complementarity problems
不确定线性互补问题
1.
Uncertain linear complementarity problems are brand-new field in mathematical programming,which have close correlations with complementarity theory,robust optimiz.
本文研究不确定线性互补问题,我们采用鲁棒优化技术探讨当输入数据元素为不精确或不确定,属于某一不确定集的线性互补问题的求解以及鲁棒解的存在性等性质。
2) nonlinear complementary problem
非线性互补问题
1.
From this theorem,the existence theorem of essential components of solution set of nonlinear complementary problem has been derived.
首先给出了一类集值映射本质连通区的一个存在性定理,应用这个定理,导出了非线性互补问题解集的本质连通区的存在性。
2.
In this paper, the stability of the solutions of nonlinear complementary problems is studied.
研究一类非线性互补问题解的稳定性,证明了满足一定条件的问题构成的空间Y中, 存在一个剩余集,在此剩余集中每个问题的解集都是稳定的,并证明Y的某个子集中,每个非线性互补问题的解集都至少存在一个本质连通区。
3) linear complementary problem
线性互补问题
1.
A mixed integer linear programming method to linear complementary problem;
线性互补问题的一种混合整数线性规划解法
2.
Existent conditions of solution for linear complementary problem;
线性互补问题解存在的条件
3.
A Affine Scaling Algorithm for a Class of Nonmonotonic Linear Complementary Problems;
一类非单调线性互补问题的仿射尺度算法
4) nonlinear complementarity problem
非线性互补问题
1.
An interval algorithm for vertical nonlinear complementarity problems;
直交非线性互补问题的区间算法
2.
A hybrid genetic algorithm for nonlinear complementarity problems;
求解非线性互补问题的混合遗传算法
3.
A globally convergent smoothing Newton method for solving nonlinear complementarity problem;
非线性互补问题光滑牛顿法的全局收敛性
5) nonlinear complementarity
非线性互补问题
1.
The semilocal convergence of the general quasi-Newton method for nonlinear complementarity problems is studied in this paper and the Mysovskii type convergence theorem is obtained.
本文研究了解非线性互补问题的一般拟牛顿法的半局部收敛性,得到了该方法的Mysovskii型收敛定理。
2.
We propose an explicitly smoothing Nweton algorithm for P 0 function nonlinear complementarity problem,where the smoothing parameter μ is updated separately form the direction-finding process.
本文针对P0 函数非线性互补问题 ,给出了一种显式光滑Newton方法 ,该方法将光滑参数μ进行显式迭代而不依赖于Newton方向的搜索过程 ,并在适当的假设条件下 ,证明了算法的全局收敛
6) linear complementarity problems
线性互补问题
1.
A path-following algorithm for solving linear complementarity problems based on algebraically equivalent transformation;
基于代数等价变换的线性互补问题内点算法
2.
It is significant to study the numerical methods for solving the linear complementarity problems commonly confronted in science and engineering.
许多科学与工程问题都可归结为线性互补问题,研究求解线性互补问题的数值算法是很有必要的。
3.
Based on parameterized merit function for linear complementarity problems LCP(q,M),a trust region algorithm is developed.
基于带参数价值函数,给出了求解线性互补问题LCP(q,M)的信赖域算法。
补充资料：线性边值问题
线性边值问题
linear boundary value problem
线性边值问题[如。r肠烟da叮柏如.脚曲址m;，批加aa印aeB明3明明a] 下述问题二在变量x二(xl，…，x。)的区域D中确定线性微分方程 (L。)(x)二f(x)，xCD在此区域的边界S(或其一部分上)满足线性边界条件 (Bu)(y)=职(y)，y‘S的解. 亦见边值问题，常微分方程(bouJldary姐】tle pro-blem，。记远叮differential叫uatio招);边值问题，偏微分方程(bol川妞卿珑面eproblem，p田石al由晚rent坛1闪明石。ns).A.n.C山班aToB撰张鸿林译
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