Efficient planning of berth allocation for container terminals in Asia

Journal of Advanced Transportation

Volumn 31, Issue 1, 1997, Pages 75-94

  Imai, Akio ^a   Nagaiwa, Ken'Ichiro ^b   Tat, Chan Weng ^c  

^a KOBE UNIVERSITY OF MERCANTILE MARINE   (Japan)

^b HIROSHIMA NATIONAL COLLEGE OF MARITIME TECHNOLOGY   (Japan)

^c NATIONAL UNIVERSITY OF SINGAPORE   (Singapore)

Author keywords

Berth Allocation; Container Terminal; Multiobjective Approach

Indexed keywords

ALGORITHMS; FREIGHT TRANSPORTATION; OPTIMIZATION; PROBLEM SOLVING; SCHEDULING; STRATEGIC PLANNING;

BERTH ALLOCATION PROBLEM (BAP); MULTIOBJECTIVE APPROACH;

PORT TERMINALS;

EID: 0031096047     PISSN: 01976729     EISSN: None     Source Type: Journal    
DOI: 10.1002/atr.5670310107     Document Type: Article

References (15)

1. Agerschou, H. and Korsgaard, J. 1969. Systems Analysis for Port Planning.Dock Harb.Auth. 49: 411-415.
2. Blazewicz, J., Dror, M., and Weglarz, J. 1991. Mathematical Programming Formulations for Machine Scheduling: A Survey. EurJ.Opnl.Res. 51: 283-300.
3. Buckley, D.J. and Gooneratne, S.G. 1974. Optimal Scheduling of Transport Improvements to Cater for Growing Traffic Congestion. J.Trans.Econ.Policy 8: 122-135.
4. Cohon J. 1978. Multiobjective Programming and Planning. Academic Press,New York, NY.
5. Current,J.R., ReVelle,C.S., and Cohon,J.L. 1987. The Median Shortest Path Problem: A Multiobjective Approach to Analyze Cost vs. Accessibility in the Design of Transportation Networks. Trans.Sci. 21: 188-197.
6. Daganzo, C.F. 1989. The Crane Scheduling Problem. Trans.Res. 23B:159-175.
7. Daganzo,C.F. 1990. The Productivity of Multipurpose Seaport Terminals. Trans.Sci. 24: 205-216.
8. De Weille, J. and Ray, A. 1974.The Optimum Port Capacity. J.Trans.Econ.Policy 8: 244-259.
9. Edmond, E.D. and Maggs, R.P. 1978. How Useful are Queue Models in Port Investment Decisions for Container Berths?. J.Opl.Res.Soc., 29, 741-750.
10. Nicolau, S.N. 1967. Berth Planning by Evaluation of Congestion and Cost. J.Waterways Highways Div.Proc.Am.Soc.Civ.Engrs.: 107-132.
11. Papadimitriou, C.H. and Steiglitz, K. 1982. Combinatorial Optimization: Algorithms and Complexity. Prentice-Hall, Englewood Cliffs, NJ.
12. Peterkofsky, R.I. and Daganzo,C.F. 1990. A Branch and Bound Solution Method for the Crane Scheduling Problem. Trans.Res. 24B: 159-172.
13. Van Hee, K.M., Huitink, B., and Leegwater, D.K. 1988. PORTPLAN, Decision Support System for Port Terminals. Eur.J.Opnl.Res. 34: 249-261.
14. Van Hee, K.M. and Wijbrands, R.J. 1988. Decision Support System for Container Terminal Planning. Eur.J.Opnl.Res. 34: 262-272.
15. White, I.R.P. 1972. The Use of Waiting Line Theory in Planning Expansion of Port Facilities. Dock Harb.Auth. 52: 423-427.