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Duality for vector optimization problems via a general scalarization

机译:通过一般标量对向量优化问题的对偶

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摘要

Considering a vector optimization problem to which properly efficient solutions are defined by using convex cone-monotone scalarization functions, we attach to it, by means of perturbation theory, new vector duals. When the primal problem, the scalarization function and the perturbation function are particularized, different dual vector problems are obtained, some of them are already known in the literature. Weak and strong duality statements are delivered in each case.
机译:考虑到通过使用凸锥单调标量函数定义了适当有效解的向量优化问题,我们借助摄动理论将其附加到新的向量对偶上。当具体化原始问题,标量函数和扰动函数时,可以获得不同的对偶向量问题,其中一些在文献中是已知的。在每种情况下,都会传递弱而强的对偶声明。

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