Meta-Heuristics: Advances and Trends in Local Search Paradigms for Optimization 1999
DOI: 10.1007/978-1-4615-5775-3_18
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Fitness Landscapes and Performance of Meta-Heuristics

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Cited by 31 publications
(31 citation statements)
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“…In some problems (and the TSP is one of them), there is a strong correlation between the cost of a solution and its "distance" to the optimum: in effect, the best solutions cluster together, i.e., have many similar components. This has been referred to in many different ways: "Massif Central" phenomenon [31], principle of proximate optimality [36], and replica symmetry [66]. If the problem under consideration has this property, it is not unreasonable to hope to find the true optimum using a biased sampling of S * .…”
Section: Global Optimization Of Ilsmentioning
confidence: 99%
“…In some problems (and the TSP is one of them), there is a strong correlation between the cost of a solution and its "distance" to the optimum: in effect, the best solutions cluster together, i.e., have many similar components. This has been referred to in many different ways: "Massif Central" phenomenon [31], principle of proximate optimality [36], and replica symmetry [66]. If the problem under consideration has this property, it is not unreasonable to hope to find the true optimum using a biased sampling of S * .…”
Section: Global Optimization Of Ilsmentioning
confidence: 99%
“…In some problems (TSP is one of them), there is a strong correlation between the cost of a solution and its "distance" to the optimum: in effect, the best solutions cluster together, i.e., have many similar components. This has been referred to as: "Massif Central" phenomenon [10], principle of proximate optimality [16], and replica symmetry [33]. If the problem under consideration has this property, it is useful to attempt find the true optimum using a biased sampling of the space of locally optimal solutions.…”
Section: Learning Mlns With Ilsmentioning
confidence: 99%
“…One approach generates a representative sampling of the landscapes [17], i.e., it extracts a subset of solution with the same overall properties as the whole set of solutions. Other approaches consider search paths (steepest descent paths and descending random walks) and analyze their properties [8,22,26]. A path p of length l is a sequence of solutions p = [p1p2 .…”
Section: Definitionmentioning
confidence: 99%