2016
DOI: 10.4236/jcc.2016.414002
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Differential Evolution for Urban Transit Routing Problem

Abstract: The urban transit routing problem (UTRP) involves the construction of route sets on existing road networks to cater for the transit demand efficiently. This is an NP-hard problem, where the generation of candidate route sets can lead to a number of potential routes being discarded on the grounds of infeasibility. This paper presents a new repair mechanism to complement the existing terminal repair and the makesmall-change operators in dealing with the infeasibility of the candidate route set. When solving the … Show more

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Cited by 17 publications
(16 citation statements)
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“…e process is repeated with the target and noisy random vector exchanged to yield the second trial vector (see Figure 4). Note that for each pair of vectors, it is required to generate a new crossover mask [40]. It is advisable to ensure that the trial vectors are feasible; otherwise, attempt to repair the infeasible trial vectors with iSRR.…”
Section: Mutation and Crossovermentioning
confidence: 99%
“…e process is repeated with the target and noisy random vector exchanged to yield the second trial vector (see Figure 4). Note that for each pair of vectors, it is required to generate a new crossover mask [40]. It is advisable to ensure that the trial vectors are feasible; otherwise, attempt to repair the infeasible trial vectors with iSRR.…”
Section: Mutation and Crossovermentioning
confidence: 99%
“…The DE algorithm proposed in this paper is based on the algorithm proposed in [7]. The algorithm is extended to solve the multiobjective UTRP with the aim of minimizing the average travel time of the passengers and the total route set length of the operator.…”
mentioning
confidence: 99%
“…The algorithm is extended to solve the multiobjective UTRP with the aim of minimizing the average travel time of the passengers and the total route set length of the operator. In addition, we also provide an improvement made on the sub-route reversal repair mechanism, first introduced in [7], as a stand-alone operator in handling the infeasible route sets during the execution of the proposed DE algorithm. The proposed DE algorithm evaluates the trade-off levels between the passengers and the operator costs whereby approximated Pareto optimal sets are produced for consideration by the decision maker.…”
mentioning
confidence: 99%
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