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Separation of convex sets by Clarke subdifferential

机译:用Clarke次微分分离凸集。

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摘要

In this article we consider a separation technique proposed in J. Grzybowski, D. Pallaschke, and R. Urbanski (A pre-classification and the separation law for closed bounded convex sets, Optim. Method Softw. 20(2005), pp. 219-229) for separating two convex sets A and B with another convex set C. We prove that in a finite dimension C can be chosen as the Clarke subdifferential at the origin of min{p_A, p_B}, where p_A, p_B denotes the support functions of A and B respectively.
机译:在本文中,我们考虑一种在J. Grzybowski,D.Pallaschke和R.Urbanski中提出的分离技术(封闭有界凸集的预分类和分离定律,Optim。Method Softw。20(2005),第219页)。 -229)将两个凸集A和B与另一个凸集C分开。我们证明,在有限维C上,可以选择min {p_A,p_B}为原点的Clarke次微分,其中p_A,p_B表示支撑A和B的功能。

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