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Using metaheuristic algorithms for parameter estimation in generalized Mallows models

机译:使用元启发式算法进行广义Mallows模型中的参数估计

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This paper deals with the problem of parameter estimation in the generalized Mallows model (GMM) by using both local and global search metaheuristic (MH) algorithms. The task we undertake is to learn parameters for defining the GMM from a dataset of complete rankings/permutations. Several approaches can be found in the literature, some of which are based on greedy search and branch and bound search. The greedy approach has the disadvantage of usually becoming trapped in local optima, while the branch and bound approach, basically A* search, usually comes down to approximate search because of memory requirements, losing in this way its guaranteed optimality. Here, we carry out a comparative study of several MH algorithms (iterated local search (ILS) methods, variable neighborhood search (VNS) methods, genetic algorithms (GAs) and estimation of distribution algorithms (EDAs)) and a tailored algorithm A* to address parameter estimation in GMMs. We use 22 real datasets of different complexity, all but one of which were created by the authors by preprocessing real raw data. We provide a complete analysis of the experiments in terms of accuracy, number of iterations and CPU time requirements. (C) 2015 Elsevier B.V. All rights reserved.
机译:本文通过使用局部和全局搜索元启发式(MH)算法处理广义Mallows模型(GMM)中的参数估计问题。我们承担的任务是从完整排名/排列的数据集中学习用于定义GMM的参数。在文献中可以找到几种方法,其中一些是基于贪婪搜索和分支定界搜索。贪婪方法的缺点是通常陷入局部最优,而分支定界方法(基本上是A *搜索)通常由于内存需求而下降为近似搜索,从而失去了保证的最优性。在这里,我们对几种MH算法(迭代局部搜索(ILS)方法,可变邻域搜索(VNS)方法,遗传算法(GA)和分布估计算法(EDA))进行了比较研究,并针对A GMM中的地址参数估计。我们使用22个复杂程度不同的真实数据集,除了其中一个以外,其他数据都是由作者通过预处理真实原始数据而创建的。我们会在准确性,迭代次数和CPU时间要求方面对实验进行完整的分析。 (C)2015 Elsevier B.V.保留所有权利。

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