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On highly robust efficient solutions to uncertain multiobjective linear programs

机译:对不确定的多目标线性程序的高度强大的高效解决方案

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Decision making in the presence of uncertainty and multiple conflicting objectives is a real-life issue in many areas of human activity. To address this type of problem, we study highly robust (weakly) efficient solutions to uncertain multiobjective linear programs (UMOLPs) with objective-wise uncertainty in the objective function coefficients. We develop properties of the highly robust efficient set, characterize highly robust (weakly) efficient solutions using the cone of improving directions associated with the UMOLP, derive several upper and lower bound sets on the highly robust (weakly) efficient set, and present a robust counterpart for a class of UMOLPs. As various results rely on the acuteness of the cone of improving directions, we also propose methods to verify this property. (C) 2018 Elsevier B.V. All rights reserved.
机译:在存在不确定性和多次矛盾目标存在的决策是人类活动的许多领域的现实生活问题。 为了解决这种类型的问题,我们研究了对非目标线性程序(UMOLPS)的高强度(弱)有效的解决方案,具有客观函数系数的客观性不确定性。 我们开发高度强大的高效集的性质,表征了使用与UMOLP相关的提高方向的锥体具有高稳健的(弱)有效的解决方案,从而在高强度(弱)有效的集合上获得了几个上限和下限集,并呈现强大 一类umolps的对应物。 由于各种结果依赖于改善方向的锥体的焦点,我们还提出了验证此属性的方法。 (c)2018年elestvier b.v.保留所有权利。

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