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Separation of cycle inequalities in periodic timetabling., , , and . Discret. Optim., (2020)Tropical Neighbourhood Search: A New Heuristic for Periodic Timetabling., , and . ATMOS, volume 106 of OASIcs, page 3:1-3:19. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2022)Benders Decomposition for the Periodic Event Scheduling Problem., and . OR, page 289-294. Springer, (2021)A concurrent approach to the periodic event scheduling problem., , and . J. Rail Transp. Plan. Manag., (2020)An analysis of the parameterized complexity of periodic timetabling., and . J. Sched., 25 (2): 157-176 (2022)Forward and Line-Based Cycle Bases for Periodic Timetabling., , and . Oper. Res. Forum, 4 (3): 53 (September 2023)Forward Cycle Bases and Periodic Timetabling., , and . ATMOS, volume 96 of OASIcs, page 2:1-2:14. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2021)Optimal Forks: Preprocessing Single-Source Shortest Path Instances with Interval Data., , and . ATMOS, volume 96 of OASIcs, page 7:1-7:15. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2021)Optimal Line Plans in the Parametric City and the Impact of In-Motion Costs., , and . OR, page 295-301. Springer, (2021)The Restricted Modulo Network Simplex Method for Integrated Periodic Timetabling and Passenger Routing., , and . OR, page 757-763. Springer, (2019)