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Evaluating Particle Swarm Intelligence Techniques for Solving University Examination Timetabling Problems

机译:评估粒子群智能技术以解决大学考试时间表问题

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摘要

The purpose of this thesis is to investigate the suitability and effectiveness of the Particle Swarm Optimization (PSO) technique when applied to the University Examination Timetabling problem. We accomplished this by analyzing experimentally the performance profile-the quality of the solution as a function of the execution time-of the standard form of the PSO algorithm when brought to bear against the University Examination Timetabling problem. This study systematically investigated the impact of problem and algorithm factors in solving this particular timetabling problem and determined the algorithmu27s performance profile under the specified test environment. Keys factors studied included problem size (i.e., number of enrollments), conflict matrix density, and swarm size. Testing used both real world and fabricated data sets of varying size and conflict densities. This research also provides insight into how well the PSO algorithm performs compared with other algorithms used to attack the same problem and data sets. Knowing the algorithmu27s strengths and limitations is useful in determining its utility, ability, and limitations in attacking timetabling problems in general and the University Examination Timetabling problem in pal1icular. Finally, two additional contributions were made during the course of this research: a better way to fabricate examination timetabling data sets and the introduction of the PSO-No Conflicts optimization approach. Our new data set fabrication method produced data sets that were more representative of real world examination timetabling data sets and permitted us to construct data sets spanning a wide range of sizes and densities.· The newly derived PSO-No Conflicts algorithm permitted the PSO algorithm to perform searches while still satisfying constraints.
机译:本文的目的是研究将粒子群优化(PSO)技术应用于大学考试时间表问题的适用性和有效性。我们通过实验性地分析了PSO算法的标准形式的性能概况-解决方案的质量与执行时间的关系-当遇到大学考试时限问题时,我们通过实验分析了这一点。本研究系统地研究了问题和算法因素对解决此特定时间表问题的影响,并确定了在指定测试环境下算法的性能概况。研究的关键因素包括问题规模(即招生人数),冲突矩阵密度和群体规模。测试使用的是现实世界的数据和捏造的大小和冲突密度各异的数据集。这项研究还提供了关于PSO算法与用于攻击同一问题和数据集的其他算法相比性能如何的见解。了解该算法的优势和局限性对于确定其在解决一般时间表问题和公共大学考试时间表问题方面的效用,能力和局限性很有用。最后,在本研究过程中还做出了另外两项贡献:一种更好的制作考试时间表数据集的方法,以及引入了PSO-无冲突优化方法。我们的新数据集制造方法产生的数据集更能代表现实世界中的检查时间表数据集,并允许我们构建涵盖各种尺寸和密度的数据集。·新派生的PSO-No Conflicts算法使PSO算法能够在仍满足约束条件的情况下执行搜索。

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    Fealko Daniel R.;

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  • 年度 2005
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