2016
DOI: 10.1016/j.cie.2016.03.005
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Berth allocation in an ore terminal with demurrage, despatch and maintenance

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Cited by 30 publications
(14 citation statements)
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“…Regarding temporal constraints, the Bulk-BAP is included in the dynamic variant category. e BAP in bulk ports is also studied in [24]. e authors propose a mixed-integer linear program (MILP) model considering maintenance, demurrage, and dispatch values for handling the vessels and an adaptive large neighbourhood search (ALNS) that yields good solutions on a set of instances based on real data.…”
Section: Literature Reviewmentioning
confidence: 99%
See 1 more Smart Citation
“…Regarding temporal constraints, the Bulk-BAP is included in the dynamic variant category. e BAP in bulk ports is also studied in [24]. e authors propose a mixed-integer linear program (MILP) model considering maintenance, demurrage, and dispatch values for handling the vessels and an adaptive large neighbourhood search (ALNS) that yields good solutions on a set of instances based on real data.…”
Section: Literature Reviewmentioning
confidence: 99%
“…update AT HT (5) scheduleUpdated� true (6) while scheduleUpdated do (7) scheduleUpdated� false (8) bestDeviationRatio � deviationRatio(s, fS, hS, s′, t) (9) bestSec � − 1 (10) bestVessel � − 1 (11) for i ∈ N do (12) if i has arrived and i has not been berthed then (13) for j ∈ M do (14) if feasible berthing of vessel i at section jthen (15) s′′ � s′ (16) berth (s′′, i, j, t) (17) deviationRatio � deviationRatio(s, fS, hS, s′′, t) (18) if deviationRatio ≤ bestDeviationRatio then (19) bestSec � j (20) bestVessel � i (21) bestDeviationRatio � deviationRatio (22) end if (23) end if (24) end for (25) end if (26) end for (27) if bestVessel ≠ − 1 then (28) berth(s′, bestVessel, bestSec, t) (29) scheduleUpdated � true (30) end if (31) end while (32) t + + (33) end while ALGORITHM 3: Real-time rescheduling algorithm.…”
Section: Require: Bulk-bap Baseline Schedule Smentioning
confidence: 99%
“…It was concluded that the presented algorithm returned significantly better solutions for both discrete and continuous BSPs as compared with other well-known BSP algorithms. Ribeiro et al (2016) considered the effects of maintenance activities (that had to be done at the berthing positions) throughout berth scheduling. The authors formulated a mixed-integer linear programming model for the BSP, aiming to minimize the total vessel turnaround time.…”
Section: Chapter 3 Berth Scheduling Problemmentioning
confidence: 99%
“…Although it has been observed that discrete berth allocation problem attracted a large attention in academic researches. Some of the research papers considered the discrete berth allocation for port terminal such as Pratap et al (2015b) proposed a discrete berth allocation problem and reduced the ship operational time and ship berthing order, while Oliveira et al (2014) dealt with a discrete berth allocation problem for minimizing the service time of the berthed ship, whereas Ribeiro et al (2016) dealt with a discrete berth allocation problem for mitigating the demurrage cost and resolving the complexities of vessel selection at the anchorage. For the discrete berth allocation problems, the quay is partitioned into a number of berth segments where only one vessel could be handled at a time.…”
Section: Models Depicting Berth Allocation Problemmentioning
confidence: 99%