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Derivative-free methods for nonlinear programming with general lower-level constraints

机译:具有一般下层约束的非线性规划的无导数方法

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Augmented Lagrangian methods for derivative-free continuous optimization with constraints are introduced in this paper. The algorithms inherit the convergence results obtained by Andreani, Birgin, Martínez and Schuverdt for the case in which analytic derivatives exist and are available. In particular, feasible limit points satisfy KKT conditions under the Constant Positive Linear Dependence (CPLD) constraint qualification. The form of our main algorithm allows us to employ well established derivative-free subalgorithms for solving lower-level constrained subproblems. Numerical experiments are presented.
机译:介绍了带有约束的无导数连续优化的增强拉格朗日方法。该算法继承了Andreani,Birgin,Martínez和Schuverdt在存在分析导数且可用的情况下获得的收敛结果。特别是,在恒定正线性相关性(CPLD)约束条件下,可行极限点满足KKT条件。我们主要算法的形式使我们能够采用公认的无导数子算法来求解较低级别的受约束子问题。提出了数值实验。

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