Network Models and Optimization: Multiobjective Genetic Algorithm ApproachNetwork models are critical tools in business, management, science and industry. Network Models and Optimization: Multiobjective Genetic Algorithm Approach 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. Network Models and Optimization: Multiobjective Genetic Algorithm Approach extensively covers algorithms and applications, including shortest path problems, minimum cost flow problems, maximum flow problems, minimum spanning tree problems, travelling 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. Network Models and Optimization: Multiobjective Genetic Algorithm Approach can be used both as a student textbook and as a professional reference for practitioners in many disciplines who use network optimization methods to model and solve problems. |
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We need to distinguish between two basic concepts: infeasibility and illegality, as shown in Fig. ... Infeasibility refers to the phenomenon that a solution decoded from a chromosome lies outside the feasible region of a given problem, ...
Fig. 1.12 The concept of Pareto optimal solutions (maximization case) 2 z 1 z ... For a given point z0 ∈ Z,itisnondominated if and only if there does not exist another point z∈Z such that, for the maximization case, zk > z0k, ...
The initial population is shown in Fig. 1.16a. At generation 10, population converged towards to the nondominated region as shown in Fig. 1.16b. At generation 100, almost the whole population fell in the region of nondominated solutions ...
( min min min max z 1 ,z 2 ,···,z k ,···,z q ) It is an adaptive moving line defined by extreme points (zmax1, zmin2 )and(zmin 1, zmax2), as shown in Fig. 1.24. The rectangle defined by the extreme points (zmax1, zmin2 )and (zmin1, ...
And an example of simple case with two objectives to be minimized using nsGA II is shown in Fig. 1.27: i ≺ j if (ri < rj) or ((ri = rj) and (di > dj)) Interactive Adaptive-weight GA (i-awGA: Lin and Gen [46]): Generally, the main idea ...
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Contents
1 | |
49 | |
Logistics Network Models | 135 |
Communication Network Models | 229 |
Advanced Planning and Scheduling Models | 297 |
Project Scheduling Models | 419 |
Assembly Line Balancing Models | 477 |
Tasks Scheduling Models | 551 |
References | 604 |
Index | 687 |
Other editions - View all
Network Models and Optimization: Multiobjective Genetic Algorithm Approach Mitsuo Gen,Runwei Cheng,Lin Lin No preview available - 2008 |
Network Models and Optimization: Multiobjective Genetic Algorithm Approach Mitsuo Gen,Runwei Cheng,Lin Lin No preview available - 2010 |