首页> 外文会议>IEEE Congress on Evolutionary Computation >A parameterized scheme of metaheuristics with exact methods for determining the Principle of Least Action in Data Envelopment Analysis
【24h】

A parameterized scheme of metaheuristics with exact methods for determining the Principle of Least Action in Data Envelopment Analysis

机译:参数化元启发式方案,具有确定数据包络分析中的最小作用原理的精确方法

获取原文

摘要

Data Envelopment Analysis (DEA) is a nonparametric methodology for estimating technical efficiency of a set of Decision Making Units (DMUs) from a dataset of inputs and outputs. This paper is devoted to computational aspects of DEA models under the application of the Principle of Least Action. This principle guarantees that the efficient closest targets are determined as benchmarks for each assessed unit. Usually, these models have been addressed in the literature by applying unsatisfactory techniques, based fundamentally on combinatorial NP-hard problems. Recently, some heuristics have been developed to partially solve these DEA models. This paper improves the heuristic methods used in previous works by applying a combination of metaheuristics and an exact method. Also, a parameterized scheme of metaheuristics is developed in order to implement metaheuristics and hybridations/combinations, adapting them to the particular problem proposed here. In this scheme, some parameters are used to study several types of metaheuristics, like Greedy Random Adaptative Search Procedure, Genetic Algorithms or Scatter Search. The exact method is included inside the metaheuristic to solve the particular model presented in this paper. A hyperheuristic is used on top of the parameterized scheme in order to search, in the space of metaheuristics, for metaheuristics that provide solutions close to the optimum. The method is competitive with exact methods, obtaining fitness close to the optimum with low computational time.
机译:数据包络分析(DEA)是一种非参数方法,用于从输入和输出数据集中估算一组决策单元(DMU)的技术效率。本文致力于应用最小行为原理的DEA模型的计算方面。该原则保证将有效的最接近目标确定为每个评估单位的基准。通常,这些模型已经在文献中通过应用不令人满意的技术解决了,这些技术基本上基于组合式NP-hard问题。最近,已经开发了一些启发式方法来部分解决这些DEA模型。通过结合元启发式方法和精确方法,本文改进了先前工作中使用的启发式方法。而且,开发了一种参数化的元启发法方案,以实现元启发法和混合/组合,使它们适应此处提出的特定问题。在该方案中,一些参数用于研究几种类型的元启发式算法,例如贪婪随机自适应搜索过程,遗传算法或分散搜索。元启发法中包含了确切的方法,可以解决本文介绍的特定模型。为了在元启发式方法的空间中搜索提供接近最优解的元启发式方法,在参数化方案之上使用了超启发式方法。该方法与精确方法相比具有竞争优势,可以以较低的计算时间获得接近最佳的适用性。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号