The existence of generalized Lagrange multipliers is proved for a class of evolution problems for linear differential operators of various types subject to constraints on the derivatives. Those Lagrange multipliers and the respective solutions are stable for the vanishing of the coercive parameter and ...
On Lagrange Multiplier Rules for Set-Valued Optimization Problems in the Sense of Set CriterionFritz John multipliersKarush-Kuhn-Tucker multipliersoptimality conditionsoriented distance functionset-valued optimizationIn this paper, we obtain a new scalar representation of set-valued optimization problems by ...
M. C. Travain, On Lagrange-Kuhn-Tucker multipliers for Pareto optimization prob- lems. Numer. Funct. Anal. Optim. 15(1994), No. 5-6, 689-693.On Lagrange-Kuhn-Tucker Multipliers for Pareto Optimization Problems - Ciligot-Travain - 1994 () Citation Context ...− dY \A(y), with d...
Constraint qualifications and Lagrange multipliers in nondifferentiable programming problems 来自 国家科技图书文献中心 喜欢 0 阅读量: 24 作者: A Jourani 摘要: In this paper, we present several constraint qualifications, and we show that these conditions guarantee the nonvacuity and the boundedness ...
Fish J,Belsky V,Pandheeradi M.Iterative and direct solvers for interface problems with lagrange multiples. Computing Systems . 1995Fish, J., Belsky, V. and Pandheeradi, M., ‘Iterative and direct solvers for interface problems with Lagrange multipliers’, Computing Systems in Engineering 6 (3...
The approach is based on searching for the saddle-point of a new potential energy functional with Lagrange multipliers. The interfaces can be either straight or curved, open or closed. The two coupling conditions, equilibrium and compatibility, along an interface are fulfilled in a weak sense by...
Summary: This work presents Lagrangean/surrogate relaxation to the problem of maximum profit assignment of $n$ tasks to $m$ agents $(n> m)$, such that each task is assigned to only one agent subject to capacity constraints on the agents. The Lagrangean/surrogate relaxation combines usual La...
Our results indicate that the proposed Lagrange method is effective and efficient in computing good regularized solutions of ill-conditioned linear systems and in computing the corresponding Lagrange multipliers. Moreover, our numerical experiments show that the Lagrange method is computationally convenient....
If its inverse exists, we can then solve this equation for the Lagrange multipliers, λ = 2[GGT]− 1d. Then inserting this expression into the first equation yields the solution (3.32)mest=GT[GGT]−1d We shall discuss the conditions under which this solution exists later. As we shall ...
2 . optimal control problems with pointwise state constraints suffer from low regularity of the respective lagrange multipliers, see [ 4 , 6 ] for dirichlet problems and [ 5 ] for neumann problems. the multiplier \({\bar{\mu }}\) associated to the state constraint is a borel measure. ...