Conference Paper (published)
Details
Citation
McMenemy P, Veerapen N & Ochoa G (2018) How Perturbation Strength Shapes the Global Structure of TSP Fitness Landscapes. In: Liefooghe A & López-Ibá?ez M (eds.) Evolutionary Computation in Combinatorial Optimization. EvoCOP 2018. Lecture Notes in Computer Science, 10782. EvoCOP 2018 - The 18th European Conference on Evolutionary Computation in Combinatorial Optimisation, Parma, Italy, 04.04.2018-06.04.2018. Cham, Switzerland: Springer, pp. 34-49. https://doi.org/10.1007/978-3-319-77449-7_3
Abstract
Local optima networks are a valuable tool used to analyse and visualise the global structure of combinatorial search spaces; in particular, the existence and distribution of multiple funnels in the landscape. We extract and analyse the networks induced by Chained-LK, a powerful iterated local search for the TSP, on a large set of randomly generated (Uniform and Clustered) instances. Results indicate that increasing the perturbation strength employed by Chained-LK modifies the landscape's global structure, with the effect being markedly different for the two classes of instances. Our quantitative analysis shows that several funnel metrics have stronger correlations with Chained-LK success rate than the number of local optima, indicating that global structure clearly impacts search performance.
Keywords
Fitness landscape; Local Search; Local Optima Networks; Travelling Salesman Problem
Status | Published |
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Funders | and |
Title of series | Lecture Notes in Computer Science |
Number in series | 10782 |
Publication date | 31/12/2018 |
Publication date online | 03/03/2018 |
URL | |
Related URLs | |
Publisher | Springer |
Place of publication | Cham, Switzerland |
eISSN | 1611-3349 |
ISSN of series | 0302-9743 |
ISBN | 9783319774480; 9783319774497 |
eISBN | 978-3-319-77449-7 |
Conference | EvoCOP 2018 - The 18th European Conference on Evolutionary Computation in Combinatorial Optimisation |
Conference location | Parma, Italy |
Dates | – |
People (2)
Lect in Pure Math/Mathematical Mod, Mathematics
Professor, Computing Science