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Incorporating dynamic constraint matching into vertex-based graph coloring approach for university course timetabling problem

机译:将动态约束匹配纳入基于顶点的图着色方法中,解决大学课程排课问题

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University Course Timetabling Problem (UCTP) belongs to Constraint Satisfaction Problems (CSPs), which are the set of objects whose state must satisfy a number of constraints. The constraints, in this case, are related to characteristics and regulations of a particular university. Certainly, these will vary from one university to the other. A number of approaches have provided feasible and optimal solutions for UCTP. However, their solutions are still based certain university's constraints. Our approach has given another way to occupy various constraints for various universities. Dynamic Constraint Matching (DCM) consists of constraints logical formulation, collision matrix generation, and validation using the collision matrix. Our experiment, using 93 subjects offered in Faculty of Information Technology Tarumanagara University, has shown that all constraints, taken from the characteristics and regulations of the Faculty, can be formulated successfully. When DCM were integrated with Vertex Graph Coloring (VGC) as one of the guaranteed optimal solutions for UCTP, the approach results a course schedule that does not contain any hard or soft constraints violations. The processing time can be said fast, which is less than 1 minutes.
机译:大学课程时间表问题(UCTP)属于约束满足问题(CSP),是状态必须满足许多约束的一组对象。在这种情况下,约束条件与特定大学的特征和法规有关。当然,一所大学与另一所大学的不同。许多方法为UCTP提供了可行且最佳的解决方案。但是,他们的解决方案仍然基于某些大学的限制。我们的方法提供了另一种方式来应对各种大学的各种限制。动态约束匹配(DCM)包括约束逻辑公式化,冲突矩阵生成和使用冲突矩阵的验证。我们的实验使用塔鲁玛那加拉大学信息技术学院提供的93个科目表明,从学院的特征和法规中得出的所有约束都可以成功地制定。当DCM与Vertex Graph Coloring(VGC)集成为UCTP的保证最佳解决方案之一时,该方法所产生的课程表将不包含任何硬性约束或软性约束冲突。可以说处理时间快,不到1分钟。

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