1993
DOI: 10.1007/bf01743506
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Optimal sizing, geometrical and topological design using a genetic algorithm

Abstract: A genetic algorithm is applied for the optimal design of skeletal building structures accounting for discrete sizing, geometrical and topological variables. An approxirtiate designfitness evaluation technique is investigated with the aim to improve the numerical efficiency of the genetic search. Two design examples are presented to illustrate the principles involved.

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Cited by 114 publications
(37 citation statements)
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References 6 publications
(5 reference statements)
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“…One good example is structural design optimization [84], [110], [120], [145], [149], [156], [188]. In aerodynamic design optimization, it is often necessary to carry out computational fluid dynamics (CFDs) simulations to evaluate the performance of a given structure.…”
Section: A Motivationsmentioning
confidence: 99%
See 1 more Smart Citation
“…One good example is structural design optimization [84], [110], [120], [145], [149], [156], [188]. In aerodynamic design optimization, it is often necessary to carry out computational fluid dynamics (CFDs) simulations to evaluate the performance of a given structure.…”
Section: A Motivationsmentioning
confidence: 99%
“…If we assume the prediction of the meta-model is better than random guess, which is a very weak assumption on the quality of the meta-model, it is natural to choose the best individuals, that is, the more promising ones, to be reevaluated using the real fitness function [42], [84], [108], [111]. Usually, the number of individuals to be reevaluated is predefined and fixed during the evolution.…”
Section: ) Individual-based Evolution Controlmentioning
confidence: 99%
“…Considering the non-linearity, the non-convexity and the discontinuity of this optimization problem, we have chosen to use a stochastic method that is a standard genetic algorithm (GA) described in Reference [5]. GAs are now well known and one will ÿnd all the details about this optimization method in the abundant literature [5][6][7][8][9]. The research strategy already used in Reference [2] consists in substituting, for ÿnite element calculations in the optimization process, an approximate response of a neural network, or an approximate response from a Ritz method.…”
Section: Genetic Algorithms; Neural Network and Ritz Methodsmentioning
confidence: 99%
“…In the case of shape optimization of truss structures, discrete TOD methods using the ground structure have been extended to include optimization of the nodal point locations for a given number and connectivity of nodal points [240]. Initial applications of EC methods to discrete SO problems have been conducted by Grierson and Pak [227,260] in the context of truss structures. Soh and Yang [261] applied fuzzy controlled GAs to optimize the shape of planar and spatial truss structures.…”
Section: Shape Optimizationmentioning
confidence: 99%