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Extensions to the continuous ordered median problem

机译:连续有序中位数问题的扩展

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Classical location models fix an objective function and then attempt to find optimal points to this objective. In the last years a flexible approach, the ordered median problem, has been introduced. It handles a wide class of objectives, such as the median, the center and the centdian function. In this paper we present new properties of the ordered median problem such as solvability for the situation of attractive and repulsive locations. We also develop a new solution method that even yields local optimal points for non-convex objective functions. Furthermore, we discuss separability of ordered median problems without repulsion and derive a sufficient criterion. Finally, we introduce a useful model extension, the facility class model, which allows to deal with a wider range of real world problems in the ordered median setting.
机译:经典位置模型会固定目标函数,然后尝试找到该目标的最佳点。近年来,引入了一种灵活的方法,即有序中位数问题。它处理各种各样的目标,例如中位数,中心和中心函数。在本文中,我们介绍了有序中位数问题的新性质,例如在吸引人和排斥地点情况下的可解性。我们还开发了一种新的求解方法,甚至可以为非凸目标函数产生局部最优点。此外,我们讨论了无排斥的有序中位数问题的可分离性,并得出了充分的判据。最后,我们引入了一个有用的模型扩展,即设施类模型,它可以在有序中位数设置下处理更广泛的现实世界问题。

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