Electromobility aims promoting transportation solutions employing the Electric Vehicles (EVs) in place of the traditional internal combustion engine vehicles in order to reduce the harmful CO2 emissions that are polluting more and more the big cities. In addition, the recent technological progresses concerning the EVs allow also partial battery recharges. In this context, the aim of our work is to efficiently route a fleet of EVs, exploiting such recent technological advancements, in order to handle a set of customers within their time windows. Each EV route starts/ends from/at a common depot. Moreover, along each route, intermediate stops at the recharging stations for (also partial) battery recharges are allowed. The problem, known as Electric Vehicle Routing Problem with Time Windows, is here mathematically formulated as a Mixed Integer Linear Program (MILP) with the aim of firstly minimizing the number of EVs used and then, of optimizing the total time spent by the EVs outside the depot i.e., the total recharging, traveling and waiting times. In order to handle the problem hardness and to find good quality solutions in real life settings, a matheuristic, based on the Variable Neighborhood Search, is proposed. Numerical results, carried out on some benchmark instances, are shown for the solutions found by both the proposed MILP and the matheuristic.

Solving the Electric Vehicle Routing Problem with Time Windows and Partial Recharges

PISACANE, ORNELLA;
2015-01-01

Abstract

Electromobility aims promoting transportation solutions employing the Electric Vehicles (EVs) in place of the traditional internal combustion engine vehicles in order to reduce the harmful CO2 emissions that are polluting more and more the big cities. In addition, the recent technological progresses concerning the EVs allow also partial battery recharges. In this context, the aim of our work is to efficiently route a fleet of EVs, exploiting such recent technological advancements, in order to handle a set of customers within their time windows. Each EV route starts/ends from/at a common depot. Moreover, along each route, intermediate stops at the recharging stations for (also partial) battery recharges are allowed. The problem, known as Electric Vehicle Routing Problem with Time Windows, is here mathematically formulated as a Mixed Integer Linear Program (MILP) with the aim of firstly minimizing the number of EVs used and then, of optimizing the total time spent by the EVs outside the depot i.e., the total recharging, traveling and waiting times. In order to handle the problem hardness and to find good quality solutions in real life settings, a matheuristic, based on the Variable Neighborhood Search, is proposed. Numerical results, carried out on some benchmark instances, are shown for the solutions found by both the proposed MILP and the matheuristic.
2015
Inglese
Richard F. Hartl, Karl F. Dörner, Jakob Puchinger
Fourth meeting of the EURO Working Group on Vehicle Routing and Logistics Optimization
contributo
CD-ROM
Fourth meeting of the EURO Working Group on Vehicle Routing and Logistics Optimization
24
24
1
Vienna
AUSTRIA
Comitato scientifico
no
8-10 June 2015
Vienna
Internazionale
Route Optimization, Mixed Integer Linear Programming, Matheuristic, Variable Neighborhood Search
no
4
info:eu-repo/semantics/conferenceObject
none
274
4 Contributo in Atti di Convegno (Proceeding)::4.2 Abstract in Atti di convegno
Pisacane, Ornella; Bruglieri, M.; Pezzella, F.; Suraci, S.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11389/17929
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