2019
DOI: 10.1007/978-3-030-15843-9_17
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An Evolutionary Variable Neighborhood Descent for Addressing an Electric VRP Variant

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Cited by 6 publications
(3 citation statements)
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“…The equations of the model are further implemented and tested on real instances in the experimental section. Indeed, although metaheuristics [43][44][45][46] and especially hybrid ones [47,48] are effective and fast for solving complex problems such as scheduling and transportation ones, we want here to have a comparative experimentation with an exact resolution [49,50] to find the optimal solution of each of the customer-oriented DARP instances foreseen. This exact resolution will be compared to the new evolutionary method which is proposed to solve the problem.…”
Section: Mathematical Formulation Of the Customer-oriented Darpmentioning
confidence: 99%
“…The equations of the model are further implemented and tested on real instances in the experimental section. Indeed, although metaheuristics [43][44][45][46] and especially hybrid ones [47,48] are effective and fast for solving complex problems such as scheduling and transportation ones, we want here to have a comparative experimentation with an exact resolution [49,50] to find the optimal solution of each of the customer-oriented DARP instances foreseen. This exact resolution will be compared to the new evolutionary method which is proposed to solve the problem.…”
Section: Mathematical Formulation Of the Customer-oriented Darpmentioning
confidence: 99%
“…This work adopts the following sequence of neighborhood structures: the swap, the insert, the 2-opt*, and the 2-opt operators. We use approximately the same order as the literature for VRP problems [19,20]. The results of our previous work [18] show that with well-chosen operators, the GVNS algorithm is an effective method to solve the single objective version of our problem.…”
Section: Local Search Procedures and Neighborhood Structuresmentioning
confidence: 99%
“…For each of these six classes, we consider the horizon H = 100 h with a latest arrival time at the depot b n+1 = 200 h and H = 200 h with b n+1 = 400 h. The opening time is a 0 = 0. The maintenance parameters were generated as described in [4]: T pm i ∼ U c [5,10], Tcm i ∼ U c [15,30], [10,20], and σ ∼ t 0i * U c [2,5]. Only the parameter β ∼ U c [2,6] is generated differently compared to the one described in [4] so that it can be closer to reality.…”
Section: Instances Descriptionmentioning
confidence: 99%