Cover image for Network models and optimization : multiobjective genetic algorithm approach
Title:
Network models and optimization : multiobjective genetic algorithm approach
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Publication Information:
London : Springer, 2008
Physical Description:
xiv, 692 p. : ill. ; 24 cm.
ISBN:
9781848001800
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30000010205355 T56.24 G47 2008 Open Access Book Book
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Summary

Summary

Network models are critical tools in business, management, science and industry. "Network Models and Optimization" presents an insightful, comprehensive, and up-to-date treatment of multiple objective genetic algorithms to network optimization problems in many disciplines, such as engineering, computer science, operations research, transportation, telecommunication, and manufacturing. The book extensively covers algorithms and applications, including shortest path problems, minimum cost flow problems, maximum flow problems, minimum spanning tree problems, traveling salesman and postman problems, location-allocation problems, project scheduling problems, multistage-based scheduling problems, logistics network problems, communication network problem, and network models in assembly line balancing problems, and airline fleet assignment problems. The book can be used both as a student textbook and as a professional reference for practitioners who use network optimization methods to model and solve problems.


Author Notes

Professor Mitsuo Gen is currently a professor of the Graduate School of Information, Production and Systems at Waseda University. He previously worked as a lecturer and professor at Ashikaga Institute of Technology. His research interests include genetic and evolutionary computation; fuzzy logic and neural networks; supply chain network design; optimization for information networks; and advanced planning and scheduling (APS).

Runwei Cheng is a Doctor of Engineering and currently works for JANA Solutions, Inc.

Lin Lin is currently a PhD candidate and research assistant at Waseda University, where he gained his MSc from the Graduate School of Information, Production and Systems. His research interests include hybrid genetic algorthims; neural networks; engineering optimization; multiobjective optimization; applications of evolutionary techniques; production and logistics; communication networks; image processing and pattern recognition; and parallel and distributed systems.


Table of Contents

1 Multiobjective Genetic Algorithmsp. 1
1.1 Introductionp. 1
1.1.1 General Structure of a Genetic Algorithmp. 2
1.1.2 Exploitation and Explorationp. 3
1.1.3 Population-based Searchp. 4
1.1.4 Major Advantagesp. 4
1.2 Implementation of Genetic Algorithmsp. 5
1.2.1 GA Vocabularyp. 5
1.2.2 Encoding Issuep. 6
1.2.3 Fitness Evaluationp. 10
1.2.4 Genetic Operatorsp. 10
1.2.5 Handling Constraintsp. 13
1.3 Hybrid Genetic Algorithmsp. 15
1.3.1 Genetic Local Searchp. 16
1.3.2 Parameter Adaptationp. 18
1.4 Multiobjective Genetic Algorithmsp. 25
1.4.1 Basic Concepts of Multiobjective Optimizationsp. 26
1.4.2 Features and Implementation of Multiobjective GAp. 29
1.4.3 Fitness Assignment Mechanismp. 30
1.4.4 Performance Measuresp. 41
Referencesp. 44
2 Basic Network Modelsp. 49
2.1 Introductionp. 49
2.1.1 Shortest Path Model: Node Selection and Sequencingp. 50
2.1.2 Spanning Tree Model: Arc Selectionp. 51
2.1.3 Maximum Flow Model: Arc Selection and Flow Assignmentp. 52
2.1.4 Representing Networksp. 53
2.1.5 Algorithms and Complexityp. 54
2.1.6 NP-Completep. 55
2.1.7 List of NP-complete Problems in Network Designp. 56
2.2 Shortest Path Modelp. 57
2.2.1 Mathematical Formulation of the SPP Modelsp. 58
2.2.2 Priority-based GA for SPP Modelsp. 60
2.2.3 Computational Experiments and Discussionsp. 72
2.3 Minimum Spanning Tree Modelsp. 79
2.3.1 Mathematical Formulation of the MST Modelsp. 83
2.3.2 PrimPred-based GA for MST Modelsp. 85
2.3.3 Computational Experiments and Discussionsp. 96
2.4 Maximum Flow Modelp. 96
2.4.1 Mathematical Formulationp. 99
2.4.2 Priority-based GA for MXF Modelp. 100
2.4.3 Experimentsp. 105
2.5 Minimum Cost Flow Modelp. 107
2.5.1 Mathematical Formulationp. 108
2.5.2 Priority-based GA for MCF Modelp. 110
2.5.3 Experimentsp. 113
2.6 Bicriteria MXF/MCF Modelp. 115
2.6.1 Mathematical Formulationsp. 118
2.6.2 Priority-based GA for bMXF/MCF Modelp. 119
2.6.3 i-awGA for bMXF/MCF Modelp. 123
2.6.4 Experiments and Discussionp. 125
2.7 Summaryp. 128
Referencesp. 130
3 Logistics Network Modelsp. 135
3.1 Introductionp. 135
3.2 Basic Logistics Modelsp. 139
3.2.1 Mathematical Formulation of the Logistics Modelsp. 139
3.2.2 Prüfer Number-based GA for the Logistics Modelsp. 146
3.2.3 Numerical Experimentsp. 152
3.3 Location Allocation Modelsp. 154
3.3.1 Mathematical Formulation of the Logistics Modelsp. 156
3.3.2 Location-based GA for the Location Allocation Modelsp. 159
3.3.3 Numerical Experimentsp. 170
3.4 Multi-stage Logistics Modelsp. 175
3.4.1 Mathematical Formulation of the Multi-stage Logisticsp. 176
3.4.2 Priority-based GA for the Multi-stage Logisticsp. 185
3.4.3 Numerical Experimentsp. 190
3.5 Flexible Logistics Modelp. 193
3.5.1 Mathematical Formulation of the Flexible Logistics Modelp. 196
3.5.2 Direct Path-based GA for the Flexible Logistics Modelp. 202
3.5.3 Numerical Experimentsp. 206
3.6 Integrated Logistics Model with Multi-time Period and Inventoryp. 208
3.6.1 Mathematical Formulation of the Integrated Logistics Modelp. 210
3.6.2 Extended Priority-based GA for the Integrated Logistics Modelp. 213
3.6.3 Local Search Techniquep. 218
3.6.4 Numerical Experimentsp. 221
3.7 Summaryp. 222
Referencesp. 225
4 Communication Network Modelsp. 229
4.1 Introductionp. 229
4.2 Centralized Network Modelsp. 234
4.2.1 Capacitated Multipoint Network Modelsp. 235
4.2.2 Capacitated QoS Network Modelp. 242
4.3 Backbone Network Modelp. 246
4.3.1 Pierre and Legault's Approachp. 248
4.3.2 Numerical Experimentsp. 252
4.3.3 Konak and Smith's Approachp. 253
4.3.4 Numerical Experimentsp. 257
4.4 Reliable Network Modelsp. 257
4.4.1 Reliable Backbone Network Modelp. 259
4.4.2 Reliable Backbone Network Model with Multiple Goalsp. 269
4.4.3 Bicriteria Reliable Network Model of LANp. 274
4.4.4 Bi-level Network Design Modelp. 283
4.5 Summaryp. 290
Referencesp. 291
5 Advanced Planning and Scheduling Modelsp. 297
5.1 Introductionp. 297
5.2 Job-shop Scheduling Modelp. 303
5.2.1 Mathematical Formulation of JSPp. 304
5.2.2 Conventional Heuristics for JSPp. 305
5.2.3 Genetic Representations for JSPp. 316
5.2.4 Gen-Tsujimura-Kubota's Approachp. 325
5.2.5 Cheng-Gen-Tsujimura's Approachp. 326
5.2.6 Gonçalves-Magalhacs-Resende's Approachp. 330
5.2.7 Experiment on Benchmark Problemsp. 335
5.3 Flexible Job-shop Scheduling Modelp. 337
5.3.1 Mathematical Formulation of fJSPp. 338
5.3.2 Genetic Representations for fJSPp. 340
5.3.3 Multistage Operation-based GA for fJSPp. 344
5.3.4 Experiment on Benchmark Problemsp. 353
5.4 Integrated Operation Sequence and Resource Selection Modelp. 355
5.4.1 Mathematical Formulation of iOS/RSp. 358
5.4.2 Multistage Operation-based GA for iOS/RSp. 363
5.4.3 Experiment and Discussionsp. 372
5.5 Integrated Scheduling Model with Multi-plantp. 376
5.5.1 Integrated Data Structurep. 379
5.5.2 Mathematical Modelsp. 381
5.5.3 Multistage Operation-based GAp. 383
5.5.4 Numerical Experimentp. 389
5.6 Manufacturing and Logistics Model with Pickup and Deliveryp. 395
5.6.1 Mathematical Formulationp. 395
5.6.2 Multiobjective Hybrid Genetic Algorithmp. 399
5.6.3 Numerical Experimentp. 407
5.7 Summaryp. 412
Referencesp. 412
6 Project Scheduling Modelsp. 419
6.1 Introductionp. 419
6.2 Resource-constrained Project Scheduling Modelp. 421
6.2.1 Mathematical Formulation of rc-PSP Modelsp. 422
6.2.2 Hybrid GA for rc-PSP Modelsp. 426
6.2.3 Computational Experiments and Discussionsp. 434
6.3 Resource-constrained Multiple Project Scheduling Modelp. 438
6.3.1 Mathematical Formulation of rc-mPSP Modelsp. 440
6.3.2 Hybrid GA for rc-mPSP Modelsp. 444
6.3.3 Computational Experiments and Discussionsp. 451
6.4 Resource-constrained Project Scheduling Model with Multiple Modesp. 457
6.4.1 Mathematical Formulation of rc-PSP/mM Modelsp. 457
6.4.2 Adaptive Hybrid GA for rc-PSP/mM Modelsp. 461
6.4.3 Numerical Experimentp. 470
6.5 Summaryp. 472
Referencesp. 472
7 Assembly Line Balancing Modelsp. 477
7.1 Introductionp. 477
7.2 Simple Assembly Line Balancing Modelp. 480
7.2.1 Mathematical Formulation of sALB Modelsp. 480
7.2.2 Priority-based GA for sALB Modelsp. 484
7.2.3 Computational Experiments and Discussionsp. 492
7.3 U-shaped Assembly Line Balancing Modelp. 493
7.3.1 Mathematical Formulation of uALB Modelsp. 495
7.3.2 Priority-based GA for uALB Modelsp. 499
7.3.3 Computational Experiments and Discussionsp. 505
7.4 Robotic Assembly Line Balancing Modelp. 505
7.4.1 Mathematical Formulation of rALB Modelsp. 509
7.4.2 Hybrid GA for rALB Modelsp. 512
7.4.3 Computational Experiments and Discussionsp. 523
7.5 Mixed-model Assembly Line Balancing Modelp. 526
7.5.1 Mathematical Formulation of mALB Modelsp. 529
7.5.2 Hybrid GA for mALB Modelsp. 532
7.5.3 Rekiek and Delchambre's Approachp. 542
7.5.4 Ozmehmet Tasan and Tunali's Approachp. 543
7.6 Summaryp. 546
Referencesp. 546
8 Tasks Scheduling Modelsp. 551
8.1 Introductionp. 551
8.1.1 Hard Real-time Task Schedulingp. 553
8.1.2 Soft Real-time Task Schedulingp. 557
8.2 Continuous Task Schedulingp. 562
8.2.1 Continuous Task Scheduling Model on Uniprocessor Systemp. 563
8.2.2 Continuous Task Scheduling Model on Multiprocessor Systemp. 575
8.3 Real-time Task Scheduling in Homogeneous Multiprocessorp. 583
8.3.1 Soft Real-time Task Scheduling Problem (sr-TSP) and Mathematical Modelp. 584
8.3.2 Multiobjective GA for srTSPp. 586
8.3.3 Numerical Experimentsp. 592
8.4 Real-time Task Scheduling in Heterogeneous Multiprocessor Systemp. 595
8.4.1 Soft Real-time Task Scheduling Problem (sr-TSP) and Mathematical Modelp. 595
8.4.2 SA-based Hybrid GA Approachp. 597
8.4.3 Numerical Experimentsp. 601
8.5 Summaryp. 602
Referencesp. 604
9 Advanced Network Modelsp. 607
9.1 Airline Fleet Assignment Modelsp. 607
9.1.1 Fleet Assignment Model with Connection Networkp. 613
9.1.2 Fleet Assignment Model with Time-space Networkp. 624
9.2 Container Terminal Network Modelp. 636
9.2.1 Berth Allocation Planning Modelp. 639
9.2.2 Multi-stage Decision-based GAp. 643
9.2.3 Numerical Experimentp. 646
9.3 AGV Dispatching Modelp. 651
9.3.1 Network Modeling and Mathematical Formulationp. 652
9.3.2 Random Key-based GAp. 658
9.3.3 Numerical Experimentp. 664
9.4 Car Navigation Routing Modelp. 666
9.4.1 Data Analyzingp. 667
9.4.2 Mathematical Formulationp. 670
9.4.3 Improved Fixed Length-based GAp. 672
9.4.4 Numerical Experimentp. 677
9.5 Summaryp. 681
Referencesp. 682
Indexp. 687