Abstract
In this article, a new population-based algorithm for real-parameter global optimization is presented, which is denoted as self-organizing centroids optimization (SOC-opt). The proposed method uses a stochastic approach which is based on the sequential learning paradigm for self-organizing maps (SOMs). A modified version of the SOM is proposed where each cell contains an individual, which performs a search for a locally optimal solution and it is affected by the search for a global optimum. The movement of the individuals in the search space is based on a discrete-time dynamic filter, and various choices of this filter are possible to obtain different dynamics of the centroids. In this way, a general framework is defined where well-known algorithms represent a particular case. The proposed algorithm is validated through a set of problems, which include non-separable problems, and compared with state-of-the-art algorithms for global optimization.
Highlights
A large number of applications make use of global optimization algorithms
Population based stochastic methods allow to carry out difficult search and optimization problems, which often arise in complex applications
The results show that the proposed scheme, which is denote as SOC-opt (Self Organizing Centroids-optimization) is competitive with the most efficient optimization algorithms
Summary
In this work a new population based algorithm for real-parameter global optimization is presented, which is denoted as self-organizing centroids optimization SOC-opt. The proposed method uses a stochastic approach which is based on the sequential learning paradigm for self-organizing maps (SOM). The movement of the individuals in the search space is based on a discrete-time dynamical filter, and various choices of this filter are possible to obtain different dynamics of the centroids. In this way a general framework is defined where well known algorithms represent a particular case.
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