2021
DOI: 10.1016/j.ejor.2020.05.035
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Optimally solving the generalized serial-lock scheduling problem from a graph-theory-based multi-commodity network perspective

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Cited by 10 publications
(9 citation statements)
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References 23 publications
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“…These results are generalised for a sequence of locks by [9][10][11]13,17] . In [13] , a mathematical programming formulation for optimizing the schedule with respect to total flow time or total emission is presented.…”
Section: Lock Schedulingmentioning
confidence: 70%
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“…These results are generalised for a sequence of locks by [9][10][11]13,17] . In [13] , a mathematical programming formulation for optimizing the schedule with respect to total flow time or total emission is presented.…”
Section: Lock Schedulingmentioning
confidence: 70%
“…Prandtstetter et al [17] introduce a heuristic to minimise the overall vessel travel times and test it against real-world vessel trajectories on the Danube River. The authors in [9][10][11] consider the problems of scheduling locks under general assumptions while minimizing the total flow time of the fleet.…”
Section: Lock Schedulingmentioning
confidence: 99%
See 1 more Smart Citation
“…To the best of our knowledge, only two published works report on combinatorial optimization methods for the GSLSP. Ji et al (2021a) mapped the GSLSP into a multi-commodity network, and a flow-based MILP model was proposed and considered complete two-dimensional ship placement restrictions. Subsequently, Ji et al (2021b) regarded the GSLSP as a variant of batch-processingbased flexible job-shop scheduling problem and presented another MILP model from this perspective.…”
Section: Lock Schedulingmentioning
confidence: 99%
“…A solution to the problem combining a decision-making method to perform infrastructural modifications and dynamic lock scheduling is proposed in [21]. General serial-lock scheduling solutions using flexible job-shop scheduling and a two-dimensional binpacking problem on the one hand, and a multi-commodity network perspective on the other hand, are presented in [22] and [23], respectively. Arrival sequence of vessels at locks, lockage operation and service time are jointly considered in [24] using a mixed-integer programming (MIP) model, which is solved with large neighborhood search-based heuristics.…”
Section: Introductionmentioning
confidence: 99%