Scheduling Theory - V. A. Strusevich
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Présentation Scheduling Theory de V. A. Strusevich Format Broché
- Livre Économie
Résumé :
This is one of two volumes devoted to single and multistage systems in scheduling theory respectively. The main emphasis throughout is on the analysis of the computational complexity of scheduling problems br/ This volume is concerned with the problems of finding optimal schedules for systems comprising several sequential machines. More specifically, attention is largely given in separate chapters to three classical processing systems: the flow shop, the job shop, and the open shop. A final chapter deals with mixed graph problems. Each of the four chapters concludes with a comprehensive bibliography and review. The volume also has an introduction and finishes with an extensive reference section. br/ For researchers and graduate students of management science and operations research interested in production planning and flexible manufacturing. br/
Sommaire:
1 Flow Shop.- 1. Maximal Completion Time. Two Machines.- 2. Maximal Completion Time. Three and More Machines.- 3. Maximal Completion Time with No-Wait in Process.- 4. Maximal Lateness.- 5. Total Flow Time.- 6. Ordered Matrices of Processing Times.- 7. Dominant Matrices of Processing Times.- 8. Approximation Algorithms.- 9. Bibliography and Review.- 2 Job Shop.- 1. Optimal Processing of Two Jobs.- 2. Maximal Lateness.- 3. Maximal Completion Time. Equal Processing Times.- 4. Maximal Completion Time. Arbitrary Processing Times.- 5. Maximal Completion Time with No-Wait in Process.- 6. Bibliography and Review.- 3 Open Shop.- 1. Maximal Completion Time. Two Machines.- 2. Maximal Completion Time. Three and More Machines.- 3. Maximal Completion Time. Preemption.- 4. Maximal Completion Time. Precedence Constraints.- 5. Due Dates.- 6. Total Flow Time. Equal Processing Times.- 7. Total Flow Time. Arbitrary Processing Times.- 8. Bibliography and Review.- 4 Mixed Graph Problems.- 1. Network Representation of Processing Systems.- 2. Mixed Graphs.- 3. Branch-and-Bound Method.- 4. Optimization of Processing Systems.- 5. Stability of Optimal Schedules.- 6. Bibliography and Review.- References.- Additional References.- Also of interest.
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