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Modelling and Simulation in Engineering | Vol.2011, Issue. | 2017-05-29 | Pages

Modelling and Simulation in Engineering

Chaotic-Search-Based Cultural Algorithm for Solving Unconstrained Optimization Problem

Jianjia He,Fuyuan Xu  
Abstract

For premature convergence and instability of cultural algorithm in solving function optimization problem, based on cultural algorithm and chaos search optimization, a chaos cultural algorithm (CCA) is proposed. The algorithm model consists of a chaos-based population space and a knowledge-storing belief space, uses normative knowledge and situational knowledge for chaos search and chaos perturbation, respectively, effectively avoids premature convergence of cultural algorithm, and overcomes chaos search optimization's sensitivity to initial values and poor efficiency. Test results show that this algorithm is strong in global search and has good performance in searching efficiency, precision, and stability, especially in solving high-dimensional optimization problem.

Original Text (This is the original text for your reference.)

Chaotic-Search-Based Cultural Algorithm for Solving Unconstrained Optimization Problem

For premature convergence and instability of cultural algorithm in solving function optimization problem, based on cultural algorithm and chaos search optimization, a chaos cultural algorithm (CCA) is proposed. The algorithm model consists of a chaos-based population space and a knowledge-storing belief space, uses normative knowledge and situational knowledge for chaos search and chaos perturbation, respectively, effectively avoids premature convergence of cultural algorithm, and overcomes chaos search optimization's sensitivity to initial values and poor efficiency. Test results show that this algorithm is strong in global search and has good performance in searching efficiency, precision, and stability, especially in solving high-dimensional optimization problem.

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Jianjia He,Fuyuan Xu,.Chaotic-Search-Based Cultural Algorithm for Solving Unconstrained Optimization Problem. 2011 (),.

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