Abstract

The dockless bike sharing system (DBSS) has been globally adopted as a sustainable transportation system. Due to the robustness and tractability of the closed queuing network (CQN), it is a well-behaved method to model DBSSs. In this paper, we view DBSSs as CQNs and use the mean value analysis (MVA) algorithm to calculate a small size DBSS and the flow equivalent server (FES) algorithm to calculate the larger size DBSS. This is the first time that the FES algorithm is used to study the DBSS, by which the CQN can be divided into different subnetworks. A parking region and its downlink roads are viewed as a subnetwork, so the computation of CQN is reduced greatly. Based on the computation results of the two algorithms, we propose two optimization functions for determining the optimal fleet size and repositioning flow, respectively. At last, we provide numerical experiments to verify the two algorithms and illustrate the optimal fleet size and repositioning flow. This computation framework can also be used to analyze other on-demand transportation networks.

Highlights

  • Bike sharing systems (BSSs) are a type of smart transportation

  • We provide a closed queuing network of dockless bike sharing systems

  • The flow equivalent server (FES) algorithm reduces the number of nodes greatly, and the computation of the closed queuing network (CQN) is lessened significantly

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Summary

Introduction

Bike sharing systems (BSSs) are a type of smart transportation. Nowadays, there are primarily two types of BSSs. SBBSSs have been carried out in over 2900 cities around the world ([1]) Another type of BSS, with no fixed stations for parking bikes, is the dockless bike sharing system (DBSS). In this paper we provide an optimization function to determine the optimal fleet size. Based on the special construction of DBSS, we use the flow equivalent server (FES) algorithm to partition a parking region and its downlink road node into a subnetwork, which lessens the number of nodes significantly. The contributions found in this paper are threefold: The first one is to use the CQN to describe a DBSS and propose an optimization function to find the optimal fleet size.

Literature Review
Model Description
Closed Queuing Network
MVA Algorithm of the Closed Queuing Network
FES Algorithm of the Closed Queuing Network
Performance Analysis
Optimal Fleet Size
Repositioning Flow
Numerical Experiments
Comparison of Algorithm 1 and Algorithm 2
Conclusions
Full Text
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