Mathematical Model for Scheduling Problems: A Compatibility Test on University Course Timetabling Problem

Author:

Aizam Nur Aidya Hanum,Ismail Zuliyana Farahi,Yen Candy Loh Siew

Publisher

Springer Singapore

Reference28 articles.

1. Dorneles AP, Araujo OCB, Buriolm LS (2014) A fix-and-optimize heuristic for the high school timetabling problem. Comput Oper Res 52:29–38

2. Aizam NAH, Sithamparam T, General basic 0-1 integer Programming Model for Timetabling Problems (2016) Special Issue: The 10th IMT-GT International conference on mathematics, statistics and its applications 2014 (ICMSA 2014). Malaysian J Math Sci 10(S):143–154

3. Aizam NAH, Uvaraja V (2015) Generic model for timetabling problems by integer linear programming approach. Int J Math Comput Phys Electr Comput Eng 9(12):668–675

4. Aizam NAH, Ismail ZF, Kovindan P (2019) General mathematical model and timetabling problems: expansion and application to real-time timetabling. In: Proceedings of the international conference on mathematical sciences and technology (MATHTECH2018): Innovative technologies for mathematics & mathematics for technological innovation, 2184,040010

5. Aizam NAH, Leong SPS (2016) Integrating mathematical model and scheduling problem. In: International conference on mathematics, engineering and industrial application 2016 (ICoMEIA2016). Proceeding of the 2nd international conference on mathematics, engineering and industrial applications 2016, vol 1775(1), p 030065

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