DocumentCode
2453309
Title
A parallel time-dependent multimodal shortest path algorithm based on geographical partitioning
Author
Ayed, H. ; Habbas, Z. ; Khadraoui, D.
Author_Institution
LITA, Univ. Paul Verlaine, Metz, France
fYear
2011
fDate
19-21 Oct. 2011
Firstpage
213
Lastpage
218
Abstract
This paper deals with the multi-objective shortest path problem in the context of time-dependent transportation networks. We all know that there is rarely a unique global solution that is efficient when optimizing several objectives simultaneously. But rather, it exists a set of optimums of equivalent solutions known as pareto-optimal front. Thus, the goal of multi-objective strategies is to generate a set of non-dominated solutions as an approximation to this front. In this paper, we focus on the computation of pareto front. We discussed two approaches. The first one is exact Martins´s algorithm while second algorithm is based on NSGA-II. In each case, we present various test instances to prove the performances and the limitations of our two approaches.
Keywords
graph theory; optimisation; transportation; NSGA-II; geographical partitioning; parallel time-dependent multimodal shortest path algorithm; time-dependent transportation networks; Approximation algorithms; Biology; Context; Genetic algorithms; Optimization; Shortest path problem; Transportation; Exact algorithm; Metaheuristic; Multimodal Transport Problem; NSGA-II; Pareto front; Time-Dependency;
fLanguage
English
Publisher
ieee
Conference_Titel
Nature and Biologically Inspired Computing (NaBIC), 2011 Third World Congress on
Conference_Location
Salamanca
Print_ISBN
978-1-4577-1122-0
Type
conf
DOI
10.1109/NaBIC.2011.6089461
Filename
6089461
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