Abstract

Decision makers must face the dynamism and uncertainty of real-world environments when they need to solve the scheduling problems. Different incidences or breakdowns, for example, initial data could change or some resources could become unavailable, may eventually cause the infeasibility of the obtained schedule. To overcome this issue, a robust model and a proactive approach are presented for scheduling problems without any previous knowledge about incidences. This paper is based on proportionally distributing operational buffers among the tasks. In this paper, we consider the berth allocation problem and the quay crane assignment problem as a representative example of scheduling problems. The dynamism and uncertainty are managed by assessing the robustness of the schedules. The robustness is introduced by means of operational buffer times to absorb those unknown incidences or breakdowns. Therefore, this problem becomes a multiobjective combinatorial optimization problem that aims to minimize the total service time, to maximize the buffer times, and to minimize the standard deviation of the buffer times. To this end, a mathematical model and a new hybrid multiobjective metaheuristic is presented and compared with two well-known multiobjective genetic algorithms: NSGAII and SPEA2+.

Highlights

  • Within a container terminal, operations related to move containers can be divided into four different subsystems [1]

  • We focus on two problems related to the ship-to-shore area, the berth allocation problem (BAP) and the quay crane assignment problem (QCAP)

  • As no benchmark is available in the literature, the experiments were performed in a corpus of 100 instances randomly generated, where parameters follow the suggestions of container terminal operators

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Summary

Introduction

Operations related to move containers can be divided into four different subsystems (shipto-shore, transfer, storage, and delivery/receipt) [1]. Berthing allocation or stowage planning problems are related to the ship-to-shore area [2,3,4,5], remarshalling problem and transport optimization [6] to the storage and transfer subsystems, respectively, and planning and scheduling hinterland operations related to trains and trucks to the delivery/receipt subsystem [7]. We focus on two problems related to the ship-to-shore area, the berth allocation problem (BAP) and the quay crane assignment problem (QCAP). The former is a well-known combinatorial optimization problem [8], which consists in assigning berthing positions and mooring times to incoming vessels. The QCAP deals with assigning a certain number of quay cranes (QCs) to each moored vessel such that all required movements of containers can be fulfilled [9]

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