A bi-objective sub-path location model for the flow refuelling location problem
A bi-objective sub-path location model for the flow refuelling location problem
Strategic placement of alternative-fuel refuelling stations is a critical challenge for energy and transportation planners, who must navigate conflicting objectives, such as minimising capital costs and maximising service coverage. This paper presents a decision support system for the bi-objective Flow Refuelling Location Problem (FRLP) built upon the Sub-path Flow Refuelling Location Model (SPFRLM). This formulation distinguishes itself by enabling continuous facility siting along edges, managed through a dynamic separation procedure for sub-path constraints. To generate solutions efficiently, the system incorporates the Smoothest Descent Algorithm (SDA), a bi-objective method that approximates the Pareto front by dynamically switching between minimization and maximization strategies. The SDA relies on a Two-Phase Hybrid (TPH) algorithm that integrates Cut-and-Solve and Branch-and-Cut to solve the underlying sub-problems. We validate the system on a newly introduced library of 26 real-world test instances. The results demonstrate that the proposed approach captures approximately 97% of the optimal hyper-volume while requiring less than 10% of the computational time of exact methods. These findings confirm that the system is a powerful tool for stakeholders, providing rapid and accurate guidance for the strategic deployment of future energy infrastructure.
Location problem, alternative fuel vehicles, bi-objective, exact methods, heuristics
Salezze Vieira, Bruno
2865f641-a1e3-4793-b4a9-ab3360b73702
Mattos Ribeiro, Glaydston
958dc3cc-428d-4e6f-9eb8-32446f7f536b
Chaves, Antônio Augusto
f48121e1-7f5f-41b5-91d0-36503578e4dd
7 March 2026
Salezze Vieira, Bruno
2865f641-a1e3-4793-b4a9-ab3360b73702
Mattos Ribeiro, Glaydston
958dc3cc-428d-4e6f-9eb8-32446f7f536b
Chaves, Antônio Augusto
f48121e1-7f5f-41b5-91d0-36503578e4dd
Salezze Vieira, Bruno, Mattos Ribeiro, Glaydston and Chaves, Antônio Augusto
(2026)
A bi-objective sub-path location model for the flow refuelling location problem.
Expert Systems with Applications, 317, [131856].
(doi:10.1016/j.eswa.2026.131856).
Abstract
Strategic placement of alternative-fuel refuelling stations is a critical challenge for energy and transportation planners, who must navigate conflicting objectives, such as minimising capital costs and maximising service coverage. This paper presents a decision support system for the bi-objective Flow Refuelling Location Problem (FRLP) built upon the Sub-path Flow Refuelling Location Model (SPFRLM). This formulation distinguishes itself by enabling continuous facility siting along edges, managed through a dynamic separation procedure for sub-path constraints. To generate solutions efficiently, the system incorporates the Smoothest Descent Algorithm (SDA), a bi-objective method that approximates the Pareto front by dynamically switching between minimization and maximization strategies. The SDA relies on a Two-Phase Hybrid (TPH) algorithm that integrates Cut-and-Solve and Branch-and-Cut to solve the underlying sub-problems. We validate the system on a newly introduced library of 26 real-world test instances. The results demonstrate that the proposed approach captures approximately 97% of the optimal hyper-volume while requiring less than 10% of the computational time of exact methods. These findings confirm that the system is a powerful tool for stakeholders, providing rapid and accurate guidance for the strategic deployment of future energy infrastructure.
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e-pub ahead of print date: 1 March 2026
Published date: 7 March 2026
Keywords:
Location problem, alternative fuel vehicles, bi-objective, exact methods, heuristics
Identifiers
Local EPrints ID: 510406
URI: http://eprints.soton.ac.uk/id/eprint/510406
ISSN: 0957-4174
PURE UUID: 100436b8-07b5-4b7e-a6a9-82022a012690
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Date deposited: 30 Mar 2026 16:46
Last modified: 31 Mar 2026 02:11
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Author:
Bruno Salezze Vieira
Author:
Glaydston Mattos Ribeiro
Author:
Antônio Augusto Chaves
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