An Exact Method for a First-Mile Ridesharing Problem

  • Sihan Wang
  • , Roberto Baldacci
  • , Yang Yu
  • , Yu Zhang
  • , Jiafu Tang
  • , Xinggang Luo
  • , Wei Sun

Research output: Contribution to journalArticlepeer-review

7 Citations (Scopus)

Abstract

Motivated by the worldwide development of shared mobility, we investigate a vehicle routing problem with time windows and deadlines called the first-mile ridesharing problem (FMRSP). The FMRSP involves routing a fleet of vehicles, each servicing customers within specific time windows. The FMRSP generalizes the well-known vehicle routing problem with time windows (VRPTW), additionally imposing that each vehicle route arrives at the destination before the earliest deadline associated with the set of customers served by the route. The FMRSP is also related to the VRPTW and release dates, where in addition to time window constraints, a release date is associated with each customer defining the earliest time that the order is available to leave the depot for delivery. For the FMRSP, we present an exact method based on a branch-price-and-cut (BPC) algorithm combining state-of-the-art techniques and an innovative pricing algorithm. The pricing algorithm is based on a bidirectional bucket graph-based labeling algorithm, in which the backward extension of a label is computed in a constant time. Effective dominance rules used to speed up the computation are also described. Extensive computational studies demonstrate that our proposed BPC algorithm can solve optimality-modified Solomon benchmark instances involving up to 100 customers and real-world instances involving up to 290 customers.
Original languageEnglish
Pages (from-to)1581-1604
Number of pages25
JournalTransportation Science
Volume57
Issue number6
DOIs
Publication statusE-pub ahead of print - Sept 2023

Keywords

  • Branch-price-and-cut
  • Labeling algorithm
  • Time windows
  • Vehicle routing

Fingerprint

Dive into the research topics of 'An Exact Method for a First-Mile Ridesharing Problem'. Together they form a unique fingerprint.

Cite this