DocumentCode
3541236
Title
Incorporating dynamic constraint matching into vertex-based graph coloring approach for university course timetabling problem
Author
Hiryanto, Lely
Author_Institution
Fac. of Inf. Technol., Tarumanagara Univ., Jakarta, Indonesia
fYear
2013
fDate
25-28 June 2013
Firstpage
68
Lastpage
72
Abstract
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.
Keywords
constraint satisfaction problems; educational courses; graph colouring; matrix algebra; scheduling; CSP; DCM; UCTP; VGC; collision matrix generation; constraint satisfaction problem; constraints logical formulation; course schedule; dynamic constraint matching; university course timetabling problem; vertex-based graph coloring; Cognition; Color; Educational institutions; Particle swarm optimization; Schedules; Silicon; Vectors; Constrain Based Reasoning; Constraint Satisfaction Problem; Dynamic Constraint Matching; University Course Timetabling Problem; Vertex-based Graph Coloring;
fLanguage
English
Publisher
ieee
Conference_Titel
QiR (Quality in Research), 2013 International Conference on
Conference_Location
Yogyakarta
Print_ISBN
978-1-4673-5784-5
Type
conf
DOI
10.1109/QiR.2013.6632539
Filename
6632539
Link To Document