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Constraint consensus concentration for identifying disjoint feasible regions in nonlinear programmes

机译:约束共识集中度用于识别非线性程序中不相交的可行区域

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摘要

It is usually not known in advance whether a nonlinear set of constraints has zero, one, or multiple feasible regions. Further, if one or more feasible regions exist, their locations are usually unknown. We propose a method for exploring the variable space quickly, using constraint consensus (CC) to identify promising areas that may contain a feasible region. Multiple CC solution points are clustered to identify regions of attraction. A new inter-point distance frequency distribution technique is used to determine the critical distance for the single-linkage clustering algorithm, which in turn determines the estimated number of disjoint feasible regions. The effectiveness of multistart global optimization is increased due to better exploration of the variable space, and efficiency is also increased because the expensive local solver is launched just once near each identified feasible region. The method is demonstrated on a variety of highly nonlinear models.
机译:通常事先不知道非线性约束集是否具有零个,一个或多个可行区域。此外,如果存在一个或多个可行区域,则它们的位置通常是未知的。我们提出了一种快速探索变量空间的方法,使用约束共识(CC)来确定可能包含可行区域的有希望的区域。将多个CC解决方案点聚类以识别吸引力区域。一种新的点间距离频率分布技术用于确定单链接聚类算法的临界距离,该关键距离又确定不相交的可行区域的估计数量。由于更好地探索了可变空间,提高了多起点全局优化的有效性,并且由于在每个确定的可行区域附近仅启动了昂贵的局部求解器,因此效率也得到了提高。在各种高度非线性的模型上证明了该方法。

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