Abstract
Water transportation is the cheapest transportation mode, which allows the transfer of very large volumes of cargo between continents. One of the most important types of ships used to transfer goods are the container ships, therefore, containerized trade volume is rapidly increasing. This has opened a number of challenging combinatorial optimization problems in container terminals.
This paper focuses on the integrated problem Berth Allocation and Quay Crane Assignment Problem (BQCAP), which occur while planning incoming vessels in container terminals. We provide a Genetic Programming (GP) approach for evolving effective and robust composite dispatching rules (CDRs) to solve the problem and present a comparative study with the current state-of-art optimal approaches. The computational results disclose the effectiveness of the presented approach.
This paper focuses on the integrated problem Berth Allocation and Quay Crane Assignment Problem (BQCAP), which occur while planning incoming vessels in container terminals. We provide a Genetic Programming (GP) approach for evolving effective and robust composite dispatching rules (CDRs) to solve the problem and present a comparative study with the current state-of-art optimal approaches. The computational results disclose the effectiveness of the presented approach.
Original language | English |
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Title of host publication | Proceedings of the 2016 IEEE World Congress on Evolutionary Computation |
Publisher | Institute of Electrical and Electronics Engineers Inc. |
Number of pages | 8 |
ISBN (Electronic) | 978-1-5090-0623-6, 978-1-5090-0622-9 |
ISBN (Print) | 978-1-5090-0624-3 |
DOIs | |
Publication status | Published - 21 Nov 2016 |
Event | 2016 IEEE World Congress on Computational Intelligence - Vancouver, Canada Duration: 25 Jul 2016 → 29 Jul 2016 |
Conference
Conference | 2016 IEEE World Congress on Computational Intelligence |
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Abbreviated title | IEEE WCCI |
Country/Territory | Canada |
City | Vancouver |
Period | 25/07/16 → 29/07/16 |
Keywords
- containers
- cranes
- marine vehicles
- resources management
- ports (computers)
- mathematical model
- layout