Kniha Evolutionary Optimization in Dynamic Environments Jürgen Branke

Evolutionary Optimization in Dynamic Environments

Jazyk: Angličtina
Väzba: Brožovaná
Vydavateľ: Springer, Berlin
Dostupnosť: Skladom u dodávateľa
Odosielame za 5-8 dní
199.82
Evolutionary Algorithms (EAs) have grown into a mature field of research in optimization, and have p...

Informácie o knihe

Jazyk
Angličtina
Väzba
Kniha - Brožovaná
Vydalo
2013
Stránok
208
EAN
9781461353003
ISBN
1461353009
Enbook ID
06796281
Vydavateľ
Hmotnosť
355
Rozmery
155 x 235 x 12

Kompletný popis

Evolutionary Algorithms (EAs) have grown into a mature field of research in optimization, and have proven to be effective and robust problem solvers for a broad range of static real-world optimization problems. Yet, since they are based on the principles of natural evolution, and since natural evolution is a dynamic process in a changing environment, EAs are also well suited to dynamic optimization problems. Evolutionary Optimization in Dynamic Environments is the first comprehensive work on the application of EAs to dynamic optimization problems. It provides an extensive survey on research in the area and shows how EAs can be successfully used to §continuously and efficiently adapt a solution to a changing environment, §find a good trade-off between solution quality and adaptation cost, §find robust solutions whose quality is insensitive to changes in the environment, §find flexible solutions which are not only good but that can be easily adapted when necessary. All four aspects are treated in this book, providing a holistic view on the challenges and opportunities when applying EAs to dynamic optimization problems. The comprehensive and up-to-date coverage of the subject, together with details of latest original research, makes Evolutionary Optimization in Dynamic Environments an invaluable resource for researchers and professionals who are dealing with dynamic and stochastic optimization problems, and who are interested in applying local search heuristics, such as evolutionary algorithms.

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