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Berth and Allocation Problem: Literature Review Research Paper


Introduction

The berth and allocation problem is experienced during the distribution of dock space for ships in container terminuses. When ships dock at the terminuses, the terminal operators are required to allocate the vessels to specific berths to be attended within the shortest time possible. Several factors influence the selection of the dock and the time allocated for each ship. Choices on the quay crane tasks and planning are made autonomously. Nevertheless, the effectiveness of container terminus can be enhanced when the choices are made concurrently owing to the interrelation between quay crane tasks and preparation.

There are several kinds of literature explaining the berth and allocation problem. The literature illustrates the different methods of solving the issue. A number of these methods emphasize on (SBAP) static berth allocation problem. Other methods concentrate on (DBAP) dynamic berth allocation problem. The above methods vary concerning the quay design utilized. The design is discrete, constant, or hybrid. Illustrated below is a literature review of six articles focusing on the berth allocation problem.

Literature review

Fu and Tsai offer a new method to examine the incorporated (QCASP) quay crane assignment and scheduling problem (Fu & Tsai 6959). The scholars assert that the challenge defines the task of quay cranes to containers and the order of chores to be administered by each quay crane concurrently. The incorporated challenge is problematic to resolve with precise approaches owing to its intricacy. Thus, Fu and Tsai offer a genetic algorithm called GA. They expect GA to address the incorporated QCASP (Fu & Tsai 6960). Their computational outcomes confirm the performance of the recommended GA. According to Fu & Tsai, the model has taken into account real-world restraints such as security margins and QC arrangement.

Chen, Der-Horng, and Mark present an analysis of unidirectional group-based QCSP (Chen, Der-Horngee, & Mark 198). They propose that an alternative method for solving the above problem. The method seeks to address the group-based quay crane scheduling difficulty, which force dock cranes to travel in the unidirectional bearing during their preparation. Likened with other MIP prototypes for the group-based QCSP, the proposed prototype is effective because it only contains a minute group of twofold decision variables. To assess the operation of the suggested MIP prototype, Chen carried out wide-ranging arithmetical trials to evaluate the quality of the QCSP resolution approaches (Chen, Der-Horngee, & Mark 199). Concerning the trial outcomes, the suggested approach outpaces the LTM algorithm advanced by Legato.

Diabat and Effrosyni recommend a cohesive prototype for the QCAP and the QCSP (Diabat & Effrosyni 115). Their model allocates hoists to ships docked in a particular planning horizon. The most significant attribute of the above prototype is the incorporation of the task and planning problem for quay cranes, which produces superior outcomes than addressing these problems autonomously. Furthermore, the prototype precisely chooses the hoist to be assigned to a particular bay (Diabat & Effrosyni 116). Through this, the prototype seeks to decrease the time needed to accomplish the management of the latest vessel. In their researches, Diabat offers the execution of a Genetic Algorithm GA for resolving the QCASP. Similarly, the scholars report the outcomes of the computational studies undertaken under specific problem cases.

Diabat and Yi-Min offer a numerical design for the QCASP. The design integrates real-world considerations (Diabat & Yi-Min 1194). The considerations include quay crane attributes. Through the model, Diabat introduces a Lagrangian relaxation. Thereafter, the investigators illustrate possible solutions based on the suggested heuristic. Computational outcomes are also presented for the suggested Lagrangian relaxation. Diabat implements Lagrangian relaxation in their model. Through it, they are able to decompose the problem. They are also able to test several problem instances to confirm the operation of their recommended method. The outcomes are then linked to those gotten from the commercial software.

Ahmed and Ali suggest that global freight is a multi-billion dollar commerce, which has experienced momentous development in the last decade (Ahmed & Ali 34). They assert that substantial gains could be attained by refining and enhancing container terminal performance. According to them, the berth allocation problem is a major challenge faced in the international shipping business. In this regard, they formulate a solution for the DBAP. Their goal is to minimalize the aggregate management and waiting time of containers at the vessel terminus. The DBAP is not a deterministic polynomial stage challenge. Thus, they come up with an inherent algorithm-based experiment to address the problem.

Simrin and Nasir assert that several methods have been formulated to address the berth and allocation problem (Simrin & Nasir 3630). The approaches illustrate possible means of solving the challenge. A number of these methods center on (SBAP) static berth allocation problem. Other methods center on (DBAP) dynamic berth allocation problem. In a bid to find a solution to the berth and allocation problem, Simrin utilizes Lagrangian relaxation on an SBAP prototype. Through this approach, they are able to encrypt the cutting plane method using Matlab.

Works Cited

Ahmed Simrin, and Ali Diabat. “The Dynamic Berth Allocation Problem: A Linearized Formulation”. RAIRO-Oper. Res. (2015): 34-35.Print.

Chen, Jiang Hang, Der-Horng Lee, and Mark Goh. “An Effective Mathematical Formulation For The Unidirectional Cluster-Based Quay Crane Scheduling Problem”. European Journal of Operational Research 232.1 (2014): 198-208. Print.

Diabat, Ali, and Effrosyni Theodorou. “An Integrated Quay Crane Assignment And Scheduling Problem”. Computers & Industrial Engineering 73 (2014): 115-123. Print.

Diabat Ali, and Yi-Min Fu. “A Lagrangian relaxation approach for solving the integrated quay crane assignment and scheduling problem”. Applied Mathematical Modelling 39.3-4 (2015): 1194-1201. Print.

Fu, Yi-Min, and Tsai I-Tsung. “A Multi-Vessel Quay Crane Assignment And Scheduling Problem: Formulation And Heuristic Solution Approach”. Expert Systems with Applications 41.15 (2014): 6959-6965. Print.

Simrin, Ahmed, and Nasir Alkawaleet. ‘A Lagrangian Relaxation Based Heuristic For The Static Berth Allocation Problem Using The Cutting Plane Method’. International Journal of Production Research 50.13 (2012): 3630-3642. Print.

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IvyPanda. (2020, July 9). Berth and Allocation Problem: Literature Review. Retrieved from https://ivypanda.com/essays/berth-and-allocation-problem-literature-review/

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"Berth and Allocation Problem: Literature Review." IvyPanda, 9 July 2020, ivypanda.com/essays/berth-and-allocation-problem-literature-review/.

1. IvyPanda. "Berth and Allocation Problem: Literature Review." July 9, 2020. https://ivypanda.com/essays/berth-and-allocation-problem-literature-review/.


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IvyPanda. "Berth and Allocation Problem: Literature Review." July 9, 2020. https://ivypanda.com/essays/berth-and-allocation-problem-literature-review/.

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IvyPanda. 2020. "Berth and Allocation Problem: Literature Review." July 9, 2020. https://ivypanda.com/essays/berth-and-allocation-problem-literature-review/.

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IvyPanda. (2020) 'Berth and Allocation Problem: Literature Review'. 9 July.

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