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[In this chapter, our final case study looks at how graph colouring concepts can be used in the construction of high-quality timetables for universities and other types of educational establishments. As we will see, this sort of problem can contain a whole host of different, and often idiosyncratic, constraints which will often make the problem very difficult to tackle. That said, most timetabling problems contain an underlying graph colouring problem, allowing us to use many of the concepts developed in previous chapters.]
Published: Oct 27, 2015
Keywords: Tabu Search; Problem Instance; Neighbourhood Operator; Ranking Score; Soft Constraint
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