Abstract
This research proposes a novel indicator-based hybrid evolutionary approach that combines approximate and exact algorithms. We apply it to a new bi-criteria formulation of the travelling thief problem, which is known to the Evolutionary Computation community as a benchmark multi-component optimisation problem that interconnects two classical NP-hard problems: the travelling salesman problem and the 0-1 knapsack problem. Our approach employs the exact dynamic programming algorithm for the underlying packing while travelling problem as a subroutine within a bi-objective evolutionary algorithm. This design takes advantage of the data extracted from Pareto fronts generated by the dynamic program to achieve better solutions. Furthermore, we develop a number of novel indicators and selection mechanisms to strengthen synergy of the two algorithmic components of our approach. The results of computational experiments show that the approach is capable to outperform the state-of-the-art results for the single-objective case of the problem.
Original language | English |
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Title of host publication | Proceedings of the 2018 Genetic and Evolutionary Computation Conference |
Editors | Keiki Takadama |
Place of Publication | New York NY USA |
Publisher | Association for Computing Machinery (ACM) |
Pages | 777-784 |
Number of pages | 8 |
ISBN (Electronic) | 9781450356183 |
DOIs | |
Publication status | Published - 2018 |
Externally published | Yes |
Event | The Genetic and Evolutionary Computation Conference 2018 - Kyoto, Japan Duration: 15 Jul 2018 → 19 Jul 2018 Conference number: 20th http://gecco-2018.sigevo.org/index.html/tiki-index.php https://dl.acm.org/doi/proceedings/10.1145/3205455 (Proceedings) |
Conference
Conference | The Genetic and Evolutionary Computation Conference 2018 |
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Abbreviated title | GECCO 2018 |
Country/Territory | Japan |
City | Kyoto |
Period | 15/07/18 → 19/07/18 |
Internet address |
Keywords
- Bi-objective optimisation
- Dynamic programming
- Genetic algorithms
- Hybrid approach
- Multi-component problem
- Travelling thief problem