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    Article

    Reviews

    H. W. J. Donkers, J. J. Siegers, P. K. Keizer, J. Wemelsfelder in De Economist (1983)

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    Book

    Machine Scheduling Problems

    Classification, complexity and computations

    A. H. G. Rinnooy Kan (1976)

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    Chapter

    Introduction

    The problems that form the object of this study can be summarized as follows.

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)

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    Chapter

    Two-machine and three-machine problems

    In this chapter we discuss problems involving two or three machines. We shall be mainly interested in a further exploration of the borderline between ‘easy’ and ‘hard’ problems as discussed in section 3.6. The...

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)

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    Chapter

    Concluding remarks

    In this final chapter we summarize our results with respect to the complexity of scheduling problems in section 7.1. In section 7.2 we shall indicate how theory and algorithms developed in the previous chapter...

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)

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    Chapter

    Methods of solution

    In this chapter we examine the better known methods that have been used to solve machine scheduling problems. They will be treated in more or less detail in inverse proportion to the degree to which they reapp...

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)

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    Chapter

    Problem formulation

    As announced in chapter 1, this chapter deals with various aspects of problem formulation. In section 2.1 we discuss problem representations, including the important disjunctive graph model, and introduce nota...

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)

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    Chapter

    One-machine problems

    In sections 4.1 to 4.4 we examine the case that the number of machines m is equal to 1.

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)

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    Chapter

    General flow-shop and job-shop problems

    In this chapter we consider general flow-shop and job-shop problems for which the number m of machines is variable. All these problems can be proved to be NP-complete from results in previous chapters; consequent...

    A. H. G. Rinnooy Kan in Machine Scheduling Problems (1976)