A mathematical for periodic scheduling problems
SIAM Journal on Discrete Mathematics
Fuzzy set theory—and its applications (3rd ed.)
Fuzzy set theory—and its applications (3rd ed.)
Simultaneous disruption recovery of a train timetable and crew roster in real time
Computers and Operations Research
Generation of classes of robust periodic railway timetables
Computers and Operations Research
Real-time task scheduling with fuzzy uncertainty in processing times and deadlines
Applied Soft Computing
Fast Approaches to Improve the Robustness of a Railway Timetable
Transportation Science
A hybrid immune simulated annealing algorithm for the job shop scheduling problem
Applied Soft Computing
A Lagrangian heuristic algorithm for a real-world train timetabling problem
Discrete Applied Mathematics - Special issue: IV ALIO/EURO workshop on applied combinatorial optimization
A high performing metaheuristic for job shop scheduling with sequence-dependent setup times
Applied Soft Computing
IEEE Transactions on Intelligent Transportation Systems
Robust Train Timetabling Problem: Mathematical Model and Branch and Bound Algorithm
IEEE Transactions on Intelligent Transportation Systems
Solving a periodic single-track train timetabling problem by an efficient hybrid algorithm
Engineering Applications of Artificial Intelligence
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The most important operating problem in any railway industry is to produce robust train timetables with minimum delays. The train scheduling problem is defined as an application of job shop scheduling which is considered to be one of the most interesting research topics. This paper deals with scheduling different types of trains in a single railway track. The authors have focused on the robust and periodic aspects of produced timetables. This paper is also concerned with some applicable constraints, such as the acceleration and deceleration times, station capacity and headway constraints. The periodic timetable for railways is modeled based on the periodic event scheduling problem (PESP). Furthermore, a fuzzy approach is used to reach a tradeoff among the total train delays, the robustness of schedules, and the time interval between departures of trains from the same origins. To solve large-scale problems, a meta-heuristic algorithm based on simulated annealing (SA) is utilized and validated using some numerical examples on a periodic robust train scheduling problem. Finally, a robustness measure is defined in order to assure the effectiveness of the proposed SA to find robust solutions.