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Performance Comparison of Linear and Non-Linear Great Deluge Algorithms in Solving University Course Timetabling Problems

机译:求解大学课程时间表问题的线性和非线性伟大熟水算法的性能比较

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Different institutions may have their own requirements in course timetabling for every semester and thus it is difficult to produce a general methodology to solve all the problems in every institution. This research compares both linear and non-linear Great Deluge (GD) algorithms insolving university course timetabling problem (UCTP) and the sample dataset is obtained from the Universiti Malaysia Sabah, Labuan International Campus (UMSLIC), Malaysia. In this paper, the violation of soft constraints is minimized and the performances of both linear and non-linear GD arecompared. This research does not focus on hard constraints involved as the initial solution is solved based on Constraint Programming algorithm. The GD algorithm is tested over three benchmark datasets: testing dataset; semester 2 session 2014/2015 test set; semester 1 session 2015/2016 testset. Based on the experiment’s results obtained, it shows that linear GD is able to produce better solutions in one of the datasets and the same applies to non-linear GD. Hence, it can be deduced that these results able to satisfy the “No Free Lunch (NFL)” theorem, whereexisting optimization algorithms might not be able to perform well in all datasets. The reason may be due to the constraints involved varied for each dataset as the optimization problems solved by any algorithms are uniformed in relation to the NFL theorems.
机译:不同的机构可以在每一个学期的课程时间表中拥有自己的要求,因此难以制作一般方法来解决每个机构中的所有问题。该研究比较了线性和非线性伟大的熟光(GD)算法溶解的大学课程时间表(UCTP)和样品数据集从马来西亚大学,Labuan International Campus(UMSLIC),马来西亚提供。在本文中,违反了软限制,最小化,线性和非线性GD的性能被编辑。该研究不会专注于涉及的硬约束,因为基于约束编程算法解决了初始解决方案。在三个基准数据集中测试GD算法:测试数据集;学期2会议2014/2015测试集;学期1会话2015/2016测试集。基于所获得的实验结果,它表明线性GD能够在其中一个数据集中产生更好的解决方案,并且相同适用于非线性GD。因此,可以推断出这些结果能够满足“没有免费的午餐(NFL)”定理,其中最优化算法可能无法在所有数据集中执行良好。原因可能是由于所涉及的约束,每个数据集随着任何算法解决的优化问题而均匀地与NFL定理均匀。

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