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The subproblem we have to solve minimizes c ¯ ω while taking into consideration pairing and precedence, time window, ride time, capacity and duration constraints.
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Window T represents time window T ±0.1 s.
Optimal time window investigated.
†Within current time window before index date.
Altering the time window yielded similar results.
Each time window was analyzed via ANOVA.
Allow yourself a three-hour time window.
Open the Date and Time window.
The merge crossover operates on the basis of time precedence, defined by the time windows corresponding to each node.
Typically, hard constraints are precedence restrictions, resource requirements, earliest starting times or fixed time windows.
The remaining parts of paper are organized as follows: 'Locomotive assignment with train precedence' section defines the locomotive assignment problem with fuzzy time windows.
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