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2000, IEEE Transactions on Evolutionary Computation
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2 pages
1 file
AI-generated Abstract
The review discusses Emanuel Falkenauer's book on using genetic algorithms (GAs) to solve combinatorial grouping problems, such as the bin-packing problem. The reviewer critiques the clarity and accuracy of the explanations presented in the book, highlighting omissions in definitions and inaccuracies surrounding well-established concepts in GAs. The review also addresses the effectiveness of various GA operators and provides insights into the book's overall contribution to the field, noting the need for improved clarity in discussions of stochastic processes and schema analysis.
The term genetic algorithm, almost universally abbreviated nowadays to GA, was first used by John Holland [1], whose book Adaptation in Natural and Aritificial Systems of 1975 was instrumental in creating what is now a flourishing field of research and application that goes much wider than the original GA. Many people now use the term evolutionary computing or evolutionary algorithms (EAs), in order to cover the developments of the last 10 years. However, in the context of metaheuristics, it is probably fair to say that GAs in their original form encapsulate most of what one needs to know. Holland's influence in the development of the topic has been very important, but several other scientists with different backgrounds were also involved in developing similar ideas. In 1960s Germany, Ingo Rechenberg [2] and Hans-Paul Schwefel [3] developed the idea of the Evolutionsstrategie (in English, evolution strategy), whilealso in the 1960s-Bremermann, Fogel and others in the USA implemented their idea for what they called evolutionary programming. The common thread in these ideas was the use of mutation and selection-the concepts at the core of the neo-Darwinian theory of evolution. Although some promising results were obtained, evolutionary computing did not really take off until the 1980s. Not the least important reason for this was that the techniques needed a great deal of computational power. Nevertheless, the work of these early pioneers is fascinating to read in the light of our current knowledge; David Fogel (son of one of the early pioneers) has documented some of this work in [4]. 1975 was a pivotal year in the development of genetic algorithms. It was in that year that Holland's book was published, but perhaps more relevantly for those interested in metaheuristics, that year also saw the completion of a doctoral thesis by one of Holland's graduate students, Ken DeJong [5]. Other students of Holland's had completed theses
Artificial Evolution, 1995
This paper introduces a niching technique called GAS (S stands for species) which dinamically creates a subpopulation structure (taxonomic chart) using a radius function instead of a single radius, and a ‘cooling’ method similar to simulated annealing. GAS offers a solution to the niche radius problem with the help of these techniques. A method based on the speed of species is presented for determining the radius function. Speed functions are given for both real and binary domains. We also discuss the sphere packing problem on binary domains using some tools of coding theory to make it possible to evaluate the output of the system. Finally two problems are examined empirically. The first is a difficult test function with unevenly spread local optima. The second is an NP-complete combinatorial optimization task, where a comparison is presented to the traditional genetic algorithm.
This paper describes a research project on using Genetic Algorithms (GAs) to solve the 0-1 Knapsack Problem (KP). The Knapsack Problem is an example of a combinatorial optimization problem, which seeks to maximize the benefit of objects in a knapsack without exceeding its capacity.
Genetic Algorithms (GAs) are a module of evolutionar y computing, which is a rapidly developing domain of artificial intelligence. These algorithms are inventive by Dar win's theor y about Dar winism. Naturally said, solution to a problem solved by GAs is evolved. In order to find an effective way to use GA widely, the basic knowledge of GA was introduced. After the introduction of its development, characteristic and application, the trends of its modification and application were analyzed. This algorithm is a optimization and search method for simulating natural choosing and genetics. This paper gives a brief introduction to genetic algorithms, its operators, and encoding techniques. This study has significance in theory of GA.
Artificial Intelligence, 1998
This paper introduces a niching technique called GAS (S stands for species) which dynamically creates a subpopulation structure (taxonomic chart) using a radius function instead of a single radius, and a “cooling” method similar to simulated annealing. GAS offers a solution to the niche radius problem with the help of these techniques. A method based on the speed of species is presented for determining the radius function. Speed functions are given for both real and binary domains. We also discuss the sphere packing problem on binary domains using some tools of coding theory to make it possible to evaluate the output of the system. Finally two problems are examined empirically. The first is a difficult test function with unevenly spread local optima. The second is an NP-complete combinatorial optimization task, where a comparison is presented to the traditional genetic algorithm.
2012
Darrell Whitley, "Genetic Algorithm Tutorial"-on the web at www.cs.colostate.edu/~genitor/ MiscPubs/tutorial.pdf 2 Agenda Quick intro-What IS a genetic algorithm? Classical, binary chromosome Where used, & when better to use something else A little theory-why a GA works GA in Practice-some modern variants 3 Objectives of the Tutorial Master some key concepts and terminology that pervade many other GECCO papers/talks Be familiar with some examples of application of genetic algorithms Be able to recognize the diversity of approaches that the field encompasses 7 Classical GA: The Representation 1011101010-a possible 10-bit string ("CHROMOSOME") representing a possible solution to a problem Bits or subsets of bits might represent choice of some feature, for example. Let's represent choice of shipping container for some object: bit position meaning 1-2 steel, aluminum, wood or cardboard 3-5 thickness (1mm-8mm) 6-7 fastening (tape, glue, rope, plastic wrap) 8 stuffing (paper or plastic "peanuts") 9 corner reinforcement (yes, no) 10 handles (yes, no) 16
Annals of Operations Research, 1996
The genetic algorithm (GA) paradigm has attracted considerable attention as a promising heuristic approach for solving optimization problems. Much of the development has related to problems of optimizing functions of continuous variables, but recently there have been several applications to problems of a combinatorial nature. What is often found is that GAs have fairly poor performance for combinatorial problems if implemented in a naive way, and most reported work has involved somewhat ad hoc adjustments to the basic method. In this paper, we will describe a general approach which promises good performance for a fairly extensive class of problems by hybridizing the GA with existing simple heuristics. The procedure will be illustrated mainly in relation to the problem of bin-packing, but it could be extended to other problems such as graph-partitioning, parallel-machine scheduling and generalized assignment. The method is further extended by using problem size reduction hybrids. Some results of numerical experiments will be presented which attempt to identify those circumstances in which these heuristics will perform well relative to exact methods. Finally, we discuss some general issues involving hybridization: in particular, we raise the possibility of blending GAs with orthodox mathematical programming procedures.
Evolutionary Computation, 1999
Jean Chen, "Le Haut Berry : Aubigny, Mehun, Sancerre, Bourges", Bourges & Châteauroux, 2018
in BURNARD, Trevor (ed.) – Oxford Bibliographies. New York: Oxford University Press, April, 2014. Só disponível on-line: http://www.oxfordbibliographies.com/view/document/obo-9780199730414/obo-9780199730414-0237.xml?rskey=WPsEd7&result=2&q=Portugal+Early+Modern - firstMatch
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