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Metaheuristic Computation with MATLAB®

By: Alma Rodriguez (Author) , Erik Cuevas (Author)

Manufacture on Demand

Ksh 11,900.00

Format: Paperback or Softback

ISBN-10: 0367523809

ISBN-13: 9780367523800

Publisher: Taylor & Francis Ltd

Imprint: Chapman & Hall/CRC

Country of Manufacture: GB

Country of Publication: GB

Publication Date: May 6th, 2022

Publication Status: Active

Product extent: 280 Pages

Weight: 453.00 grams

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The main purpose of this book is to provide a unified view of the most popular metaheuristic methods. Under this perspective, it has presented the fundamental design principles as well as the operators of metaheuristic approaches which are considered essential.

Metaheuristic algorithms are considered as generic optimization tools that can solve very complex problems characterized by having very large search spaces. Metaheuristic methods reduce the effective size of the search space through the use of effective search strategies.

Book Features:

  • Provides a unified view of the most popular metaheuristic methods currently in use
  • Includes the necessary concepts to enable readers to implement and modify already known metaheuristic methods to solve problems
  • Covers design aspects and implementation in MATLAB®
  • Contains numerous examples of problems and solutions that demonstrate the power of these methods of optimization

The material has been written from a teaching perspective and, for this reason, this book is primarily intended for undergraduate and postgraduate students of artificial intelligence, metaheuristic methods, and/or evolutionary computation. The objective is to bridge the gap between metaheuristic techniques and complex optimization problems that profit from the convenient properties of metaheuristic approaches. Therefore, engineer practitioners who are not familiar with metaheuristic computation will appreciate that the techniques discussed are beyond simple theoretical tools, since they have been adapted to solve significant problems that commonly arise in such areas.


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