Abstract

Cooperative and gradual covering are two new methods for developing covering location models. In this paper, a cooperative maximal covering location–allocation model is developed (CMCLAP). In addition, both cooperative and gradual covering concepts are applied to the maximal covering location simultaneously (CGMCLP). Then, we develop an integrated form of a cooperative gradual maximal covering location problem, which is called a general CGMCLP. By setting the model parameters, the proposed general model can easily be transformed into other existing models, facilitating general comparisons. The proposed models are developed without allocation for physical signals and with allocation for non-physical signals in discrete location space. Comparison of the previously introduced gradual maximal covering location problem (GMCLP) and cooperative maximal covering location problem (CMCLP) models with our proposed CGMCLP model in similar data sets shows that the proposed model can cover more demands and acts more efficiently. Sensitivity analyses are performed to show the effect of related parameters and the model’s validity. Simulated annealing (SA) and a tabu search (TS) are proposed as solution algorithms for the developed models for large-sized instances. The results show that the proposed algorithms are efficient solution approaches, considering solution quality and running time.

Highlights

  • The maximal covering location problem (MCLP) aims to select the location of a fixed number of facilities to maximize covered nodes

  • We focus on merging gradual covering with cooperative covering in the maximal covering location problem with discrete location space

  • This paper provides a general model called the general cooperative gradual maximal covering location problem (CGMCLP) model; it can be transformed into the classical MCLP, cooperative maximal covering location problem (CMCLP), and CGMCLP models by related parameters setting

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Summary

Introduction

The maximal covering location problem (MCLP) aims to select the location of a fixed number of facilities to maximize covered nodes. Models have been developed separately for the gradual covering location problem and the cooperative covering location problem. The authors focus on two real-world applications which are wave transmitters for servicing to demand nodes in an area and distribution centers that receive goods from some warehouses to describe the proposed problem more clearly. In the field of cooperative covering, a discrete CMCLP model was developed by Berman et al (2011). They did not consider allocation in their model. This paper addressed merging gradual coverage and the cooperative coverage in one general model in discrete location space.

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