1) ε-Lagrange multiplier theorem
ε-Lagrange乘子定理
1.
By using the alternative theorem,the ε-Lagrange multiplier theorems were derived.
通过在局部凸拓扑线性空间中引进集值映射向量优化问题的ε-超有效解,在集值映射为内部锥类凸的假设下,利用凸集分离定理建立了关于ε-超有效解的标量化定理,并利用择一定理得到ε-Lagrange乘子定理。
3) Lagrange multiplier theorem
Lagrange乘数定理
1.
Moreover,by using the Hahn-Banach separation theorem on product spaces,we give Lagrange multiplier theorems on Henig proper efficient solutions of vector optimization problems involving vector-valued maps and set-valued set maps with constraint.
进一步,利用关于积空间的Hahn-Banach分离定理,我们给出了具有限制向量值映照和集值映照的优化问题的Henig真有效解的Lagrange乘数定理。
4) Lagrange multiplier method
Lagrange乘子法
1.
Modified Lagrange multiplier method and its convergence analysis;
改进Lagrange乘子法及收敛性分析
2.
Deriving Variational Principles in Elasto-dynamics by Undetermined Lagrange Multiplier Method;
应用Lagrange乘子法推导弹性动力学的变分原理
3.
The control equation of the finite element method expressed by the base forces is obtained by using Lagrange multiplier method of the generalized complementary energy principle.
为了改进传统的余能原理有限元方法,利用基面力概念,提出了一种具有边中节点的单元,推导出一种余能原理有限元柔度矩阵精确表达式的具体形式和节点位移显示表达式,运用广义余能原理中的Lagrange乘子法得到以基面力为基本未知量的余能原理有限元法的支配方程,编制出相应的MATLAB语言有限元分析程序。
5) Lagrange multiplier
Lagrange乘子
1.
Adaptive Lagrange multiplier selection for H.264
视频编码中Lagrange乘子自适应调整算法
2.
Singularities near the corner of bodies like the trailing edge of an airfoil by the fictitious domain method with Lagrange multipliers are analyzed.
分析了用基于Lagrange乘子的虚拟区域法数值求解时,翼型后缘存在的奇异问题。
3.
A second order adjoint model(SOA model) was developed based on the theory of Lagrange multiplier.
将Lagrange乘子法引入二阶伴随模型的构造,将正模型和一阶伴随模型构建到一个目标函数中,通过对目标函数取一阶变分直接得到了二阶伴随方程,简化了二阶伴随模型的构造。
6) Lagrangian multiplier
Lagrange乘子
1.
The parameters used in the paper were tend to multipliers (which are identical with the Lagrangian multipliers in the convex nonlinear min max problems) at the solution of LCP (q,M) ins.
与互补问题的磨光方程组中所采用的带参数价值函数不同 ,这里的参数最终并不趋向于零 ,而是趋向于被称作解的乘子向量 (与凸非线性极小极大问题的Lagrange乘子完全一致 ) ,这一思想是本文作者首次提出来的 ,同时本文中所采用的阻尼牛顿类方法也有其独到之处 ,在互补问题的研究中有进一步发展的潜
补充资料：乘乘
1.颓丧困顿貌。
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