2008
DOI: 10.1016/j.ejor.2006.12.064
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General variable neighborhood search for the continuous optimization

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Cited by 119 publications
(64 citation statements)
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“…It has been mainly applied to combinatorial optimization problems, see e.g. [25,40], or continuous problems with a combinatorial structure [6,5,25], though it has also been recently proposed for continuous optimization problems, [8,16,17,33,42,40]. In [10], a basic version of VNS for SVM parameter tuning can be found, together with the task of gene selection.…”
Section: Preliminariesmentioning
confidence: 99%
“…It has been mainly applied to combinatorial optimization problems, see e.g. [25,40], or continuous problems with a combinatorial structure [6,5,25], though it has also been recently proposed for continuous optimization problems, [8,16,17,33,42,40]. In [10], a basic version of VNS for SVM parameter tuning can be found, together with the task of gene selection.…”
Section: Preliminariesmentioning
confidence: 99%
“…Therefore, for the shaking step, Mladenović et al 22 consider several basic VNS heuristics, each using different metric function in designing neighborhoods. Users have full freedom to choose any combination of those heuristics.…”
Section: Continuous General Variable Neighborhood Search (Cgvns) Metamentioning
confidence: 99%
“…Mladenović el al. 57 and Kovacevic-Vujcić et al 58 develop the software package global optimization for general box-constrained nonlinear programs. For the local search phase of VNS, several non-linear programming tools and methods, such as steepest descent, Rosenbrock, Nelder-Mead, FletcherReeves, are included in our study.…”
Section: Continuous General Variable Neighborhood Search (Cgvns) Metamentioning
confidence: 99%
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“…Many promising methods have been proposed to solve the mentioned problem in Equation 1, for example, genetic algorithms [14,24], particle swarm optimization [23,28], ant colony optimization [31], tabu search [9,10], differential evolution [2,6] scatter search [15,20], and variable neighborhood search [11,27]. Although the efficiency of these methods, when applied to lower and middle dimensional problems, e.g., D < 100, many of them suffer from the curse of dimensionality when applied to high dimensional problems.…”
Section: Introductionmentioning
confidence: 99%