Deprecated: $wgMWOAuthSharedUserIDs=false is deprecated, set $wgMWOAuthSharedUserIDs=true, $wgMWOAuthSharedUserSource='local' instead [Called from MediaWiki\HookContainer\HookContainer::run in /var/www/html/w/includes/HookContainer/HookContainer.php at line 135] in /var/www/html/w/includes/Debug/MWDebug.php on line 372
A selection process for genetic algorithm using clustering analysis - MaRDI portal

A selection process for genetic algorithm using clustering analysis (Q2633197)

From MaRDI portal
scientific article
Language Label Description Also known as
English
A selection process for genetic algorithm using clustering analysis
scientific article

    Statements

    A selection process for genetic algorithm using clustering analysis (English)
    0 references
    0 references
    0 references
    0 references
    0 references
    0 references
    0 references
    8 May 2019
    0 references
    Summary: This article presents a newly proposed selection process for genetic algorithms on a class of unconstrained optimization problems. The \( k\)-means genetic algorithm selection process (KGA) is composed of four essential stages: clustering, membership phase, fitness scaling and selection. Inspired from the hypothesis that clustering the population helps to preserve a selection pressure throughout the evolution of the population, a membership probability index is assigned to each individual following the clustering phase. Fitness scaling converts the membership scores in a range suitable for the selection function which selects the parents of the next generation. Two versions of the KGA process are presented: using a fixed number of clusters \( K\) (KGA\( _f\)) and via an optimal partitioning \(K_{opt}\) (KGA\(_o\)) determined by two different internal validity indices. The performance of each method is tested on seven benchmark problems.
    0 references
    genetic algorithm
    0 references
    selection process
    0 references
    clustering
    0 references
    \( k\)-means
    0 references
    optimization algorithm
    0 references

    Identifiers