...
首页> 外文期刊>KSCE journal of civil engineering >Improved and Competitive Algorithms for Large Scale Multiple Resource-Constrained Project-Scheduling Problems
【24h】

Improved and Competitive Algorithms for Large Scale Multiple Resource-Constrained Project-Scheduling Problems

机译:大规模多资源约束项目调度问题的改进竞争算法

获取原文
获取原文并翻译 | 示例
           

摘要

Project scheduling using several resource constraints has been considered frequently by scholars in literatures, but when the dimensions of the problem is getting bigger those solution methods have not high efficiency. The objective of this paper is to propose a branch and bound algorithm and also an enhanced and competitive genetic algorithm to solve the problem of project scheduling with large scale and multiple resource-constrained. The aim of the model is to minimize the project's completion time which is the objective of all employees. The proposed genetic algorithm in comparison with other meta-heuristic algorithms in the literature has been improved in order to solve larger scale problems easier and with less error. Also the branch and bound algorithm has the ability to solve the large scale problems in a short time using an appropriate upper and lower bound. In this algorithm, an upper bound heuristic that solves the problem with subtle error is proposed. This method is being used to faster prune the answer tree. Also a lower bound based on the solution of a Linear Programming (LP) model has been proposed that has high computational speed as well as tight that makes the solution of large scale problems possible. Computational results are also reported for the most known benchmark problems taken from the operational research literature. These results show that the improved GA in this paper is capable of solving the majority of the problems with less error than other metaheuristic methods. Especially in problems with 120 activities, this algorithm on average has 10% less error than the best existing metaheuristic method. Also the proposed B&B algorithm is capable of solving problems with more than 50 activities in a short time, while the existing algorithms could solve the problems with up to 50 activities so far.
机译:在文献中,学者经常考虑使用几种资源约束的项目调度,但是当问题的规模越来越大时,这些解决方案的效率就不高。本文的目的是提出一种分支定界算法以及一种增强的竞争遗传算法,以解决大规模,多资源受限的项目调度问题。该模型的目的是最大程度地缩短项目的完成时间,这是所有员工的目标。与文献中的其他元启发式算法相比,本文提出的遗传算法得到了改进,以便更轻松,更轻松地解决大规模问题。分支定界算法还具有使用适当的上限和下限在短时间内解决大规模问题的能力。在该算法中,提出了一种解决带有细微误差的问题的上限启发式算法。此方法用于更快地修剪答案树。另外,已经提出了基于线性规划(LP)模型的解的下界,该下界具有高计算速度以及紧密性,这使得可以解决大规模问题。还报告了运筹学文献中最著名的基准问题的计算结果。这些结果表明,与其他元启发式方法相比,本文中改进的遗传算法能够解决大多数问题,且错误更少。特别是在涉及120个活动的问题中,该算法的平均错误率比现有的最佳元启发式方法低10%。另外,提出的B&B算法能够在短时间内解决超过50项活动的问题,而现有的算法到目前为止可以解决多达50项活动的问题。

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