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The optimality conditions of nonconvex set-valued vector optimization

机译:非凸集值向量优化的最优条件

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The concepts of α-order Clarke's derivative, α-order Adjacent derivative and α-order G. Bouligand derivative of set-valued mappings are introduced, their properties are studied, with which the Fritz John optimality condition of set-valued vector optimization is established. Finally, under the assumption of pseudoconvexity, the optimality condition is proved to be sufficient.
机译:介绍了α-阶克拉克导数,α-阶邻导数和α-阶G. Bouligand导数集值映射的概念,研究了它们的性质,建立了集值向量优化的Fritz John最优条件。 。最后,在伪凸假设下,证明了最优条件是足够的。

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