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Analyzing Evolutionary Algorithms: The Computer Science Perspective (Natural Computing Series) [9783642173387]

Hardcover
SKU: 9783642173387
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Format Sturdy and long-lasting. Ideal for libraries and classrooms, and a polished choice for corporate gifts, leadership programs, or event takeaways.

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Overview

Evolutionary algorithms is a class of randomized heuristics inspired by natural evolution. They are applied in many different contexts, in particular in optimization, and analysis of such algorithms has seen tremendous advances in recent years.

 

In this book the author provides an introduction to the methods used to analyze evolutionary algorithms and other randomized search heuristics. He starts with an algorithmic and modular perspective and gives guidelines for the design of evolutionary algorithms. He then places the approach in the broader research context with a chapter on theoretical perspectives. By adopting a complexity-theoretical perspective, he derives general limitations for black-box optimization, yielding lower bounds on the performance of evolutionary algorithms, and then develops general methods for deriving upper and lower bounds step by step. This main part is followed by a chapter covering practical applications of these methods.

 

The notational and mathematical basics are covered in an appendix, the results presented are derived in detail, and each chapter ends with detailed comments and pointers to further reading. So the book is a useful reference for both graduate students and researchers engaged with the theoretical analysis of such algorithms.

 



The book, Analyzing Evolutionary Algorithms: The Computer Science Perspective (Natural Computing Series) [Bulk, Wholesale, Quantity] ISBN#9783642173387 in Hardcover by Thomas Jansen may be ordered in bulk quantities. Minimum starts at 25 copies. Availability based on publisher status and quantity being ordered.

Details

Author:
Thomas Jansen
Format:
Hardcover
Publication Date:
12/19/2012
ISBN-13:
9783642173387
Pages:
258
Publisher:
Springer Berlin Heidelberg

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