Stammdaten

Titel: Solving a real-world Locomotive Scheduling Problem with Maintenance Constraints
Untertitel:
Kurzfassung:

This work addresses the Locomotive Scheduling Problem with Maintenance Constraints (LSPM). The basic Locomotive Scheduling Problem (LSP), which depicts one of the most crucial optimization problems occurring in the railway industry, aims at assigning a fleet of locomotives to a set of scheduled trains such that the overall costs are minimized. As the rolling stock represents one of the main costs of a rail company, the focus lies on maximizing the utilization of the locomotives. This requires the incorporation of special maintenance constraints that increase the computational difficulty of the problem significantly. In our previous work, we proposed a Mixed-Integer Linear Programming formulation for solving the LSPM and continue in this paper by investigating different heuristic solution approaches, i.e., an Overlapping Rolling Horizon Approach and a Two-Stage Matheuristic (2SMH). In the objective function, realistic costs for deadheading, the number of used locomotives and maintenance jobs are taken into account. An extensive computational study is conducted on instances with up to 2,290 trains derived from real-world data provided by RCA, the largest Austrian rail company for freight transportation. All solution approaches are analyzed in detail and compared against each other in order to show their benefits and disadvantages. We show that our approaches are capable of delivering high-quality solutions within short computation times. In fact, the performance of the 2SMH qualifies it to form the basis of a large scale real-time application to support railroad managers in their daily operations.

Schlagworte: Locomotive Scheduling Problem, Maintenance constraints, Mixed integer linear programming
Publikationstyp: Beitrag in Zeitschrift (Autorenschaft)
Erscheinungsdatum: 01.08.2021 (Online)
Erschienen in: Transportation Research Part B: Methodological
Transportation Research Part B: Methodological
zur Publikation
 ( Elsevier; )
Titel der Serie: -
Bandnummer: 150
Heftnummer: -
Erstveröffentlichung: Ja
Version: -
Seite: S. 386 - 409
Bild der Titelseite: Cover

Versionen

Keine Version vorhanden
Erscheinungsdatum: 01.08.2021
ISBN (e-book): -
eISSN: 0191-2615
DOI: http://dx.doi.org/10.1016/j.trb.2021.06.017
Homepage: https://www.sciencedirect.com/science/article/pii/S0191261521001284
Open Access
  • Online verfügbar (nicht Open Access)

Zuordnung

Organisation Adresse
Universität Klagenfurt
 
Karl Popper Kolleg (Doktorats- und Wissenschaftskolleg)
Universitätsstr. 65-67
A-9020 Klagenfurt
Österreich
zur Organisation
Universitätsstr. 65-67
AT - A-9020  Klagenfurt
Fakultät für Technische Wissenschaften
 
Institut für Mathematik
Universitätsstraße 65-67
9020 Klagenfurt am Wörthersee
Österreich
   math@aau.at
https://www.aau.at/mathematik
zur Organisation
Universitätsstraße 65-67
AT - 9020  Klagenfurt am Wörthersee

Kategorisierung

Sachgebiete
  • 101015 - Operations Research
  • 101016 - Optimierung
Forschungscluster Kein Forschungscluster ausgewählt
Zitationsindex
  • Science Citation Index Expanded (SCI Expanded)
Informationen zum Zitationsindex: Master Journal List
Peer Reviewed
  • Ja
Publikationsfokus
  • Science to Science (Qualitätsindikator: I)
Klassifikationsraster der zugeordneten Organisationseinheiten:
Arbeitsgruppen
  • Diskrete Mathematik und Optimierung

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Beiträge der Publikation

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