2017
DOI: 10.1016/j.trpro.2017.12.151
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A model to optimize the airport terminal departure operations

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Cited by 15 publications
(12 citation statements)
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“…In the static procedure, η k varied from 0.01 to 0.9 with step 0.01, whereas the choice of the dynamic procedure is reported in Table 3, where five different options are examined. (1) Initialize ρ 0 � z 0 satisfying constraints [25,26] (ρ 0 is a continuous vector, z 0 is a discrete vector, both of dimension M + 1) (2) Initialize ρ * � ρ 0 , z * � z 0 (ρ * is the optimal solution of the continuous problem) (3) Initialize h � 0 (4) while ((k ≤ K) ∨ (h ≤ H)) do (K and H integer parameters, Form the selection set S(ρ k ) (steps 5-13): S(ρ k ) is a set of discrete vectors) [29], where ∇ j OF(ρ k ) � OF(p) − OF(q), where k satisfies p − q � e j and p, q ∈ S(ρ k ), Update state) (16) ρ k+1 � f[ρ k − η k ∇OF(ρ k )] (η k is the step size of the gradient method, Optimal solution update) (17) if OF(ρ k ) ≤ OF(ρ * ) then (18) ρ * � ρ k (19) h � 0 (20) else (21) h � h + 1 (22) end if (23) end while (Return the optimal solution z * ) (24) Return z * � arg min z k OF(z k ) ALGORITHM 1: e Surrogate Method.…”
Section: Results Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…In the static procedure, η k varied from 0.01 to 0.9 with step 0.01, whereas the choice of the dynamic procedure is reported in Table 3, where five different options are examined. (1) Initialize ρ 0 � z 0 satisfying constraints [25,26] (ρ 0 is a continuous vector, z 0 is a discrete vector, both of dimension M + 1) (2) Initialize ρ * � ρ 0 , z * � z 0 (ρ * is the optimal solution of the continuous problem) (3) Initialize h � 0 (4) while ((k ≤ K) ∨ (h ≤ H)) do (K and H integer parameters, Form the selection set S(ρ k ) (steps 5-13): S(ρ k ) is a set of discrete vectors) [29], where ∇ j OF(ρ k ) � OF(p) − OF(q), where k satisfies p − q � e j and p, q ∈ S(ρ k ), Update state) (16) ρ k+1 � f[ρ k − η k ∇OF(ρ k )] (η k is the step size of the gradient method, Optimal solution update) (17) if OF(ρ k ) ≤ OF(ρ * ) then (18) ρ * � ρ k (19) h � 0 (20) else (21) h � h + 1 (22) end if (23) end while (Return the optimal solution z * ) (24) Return z * � arg min z k OF(z k ) ALGORITHM 1: e Surrogate Method.…”
Section: Results Analysismentioning
confidence: 99%
“…e Surrogate Method provides good results in various application areas finding good or suboptimal solutions for the original discrete problem and assuring very fast convergence [25][26][27][28]. In a previous work [29], the authors firstly test the…”
Section: Optimization Module: the Surrogate Methodsmentioning
confidence: 99%
“…In literature, some works dealing with uncertainty when planning airport expansion and developments use diverse methodologies, ranging from mathematical programming to simulation. In [6], an algorithm for determining the required number of airport terminal resources for a departing process, such as check-in desks and security controls, was presented. In this algorithm, the objective function did not have a closed-form expression so, for that reason, simulation was included in order to calculate it.…”
Section: Literature Reviewmentioning
confidence: 99%
“…In an attempt to address the queue problem, [7] were of the opinion that doubling service demand in queue situations does not necessarily require resources increase to achieve better performance. Another group of researchers, [8], investigated the number of critical resources at the first two phases of the airport departure operations and found that most passengers are not satisfied with the services received at the airport check-in process. Similarly, [9], applied the Discrete Event Simulation (DES) model to evaluate how arrival patterns of passengers to the airport departure hall affects international terminal operations such as check-in, security screening and immigration control.…”
Section: Introductionmentioning
confidence: 99%