2006
DOI: 10.1007/11740698_7
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Memetic Algorithms for the MinLA Problem

Abstract: Abstract. This paper presents a new Memetic Algorithm designed to compute near optimal solutions for the MinLA problem. It incorporates a highly specialized crossover operator, a fast MinLA heuristic used to create the initial population and a local search operator based on a fine tuned Simulated Annealing algorithm. Its performance is investigated through extensive experimentation over well known benchmarks and compared with other state-of-the-art algorithms.

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Cited by 6 publications
(12 citation statements)
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“…The test-suite used in this experiment is composed of the 21 benchmarks 2 proposed in [12] and used later in [10,13,14]. In our preliminary experiments, we observed similar results over the set of 21 benchmark instances.…”
Section: Computational Experimentssupporting
confidence: 52%
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“…The test-suite used in this experiment is composed of the 21 benchmarks 2 proposed in [12] and used later in [10,13,14]. In our preliminary experiments, we observed similar results over the set of 21 benchmark instances.…”
Section: Computational Experimentssupporting
confidence: 52%
“…To tackle the MinLA problem, a number of heuristic algorithms have been developed. Among these algorithms are a) heuristics especially developed for MinLA, such as the multi-scale algorithm [10] and the algebraic multi-grid scheme [14]; and b) metaheuristics such as Simulated Annealing [12] and Memetic Algorithms [13].…”
Section: ϕ(U) − ϕ(V)|mentioning
confidence: 99%
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