Home > Research > Publications & Outputs > Implementing Fast Chargers to One-way Electric ...
View graph of relations

Implementing Fast Chargers to One-way Electric Car-sharing Systems

Research output: Contribution to conference - Without ISBN/ISSN Conference paper

Published

Standard

Implementing Fast Chargers to One-way Electric Car-sharing Systems. / Bekli, Seyma; Boyacı, Burak; Zografos, K. G.
2019. Paper presented at 2nd IMA and OR Society Conference on Mathematics of Operational Research, Birmingham , United Kingdom.

Research output: Contribution to conference - Without ISBN/ISSN Conference paper

Harvard

Bekli, S, Boyacı, B & Zografos, KG 2019, 'Implementing Fast Chargers to One-way Electric Car-sharing Systems', Paper presented at 2nd IMA and OR Society Conference on Mathematics of Operational Research, Birmingham , United Kingdom, 25/04/19 - 26/04/19.

APA

Bekli, S., Boyacı, B., & Zografos, K. G. (2019). Implementing Fast Chargers to One-way Electric Car-sharing Systems. Paper presented at 2nd IMA and OR Society Conference on Mathematics of Operational Research, Birmingham , United Kingdom.

Vancouver

Bekli S, Boyacı B, Zografos KG. Implementing Fast Chargers to One-way Electric Car-sharing Systems. 2019. Paper presented at 2nd IMA and OR Society Conference on Mathematics of Operational Research, Birmingham , United Kingdom.

Author

Bekli, Seyma ; Boyacı, Burak ; Zografos, K. G. / Implementing Fast Chargers to One-way Electric Car-sharing Systems. Paper presented at 2nd IMA and OR Society Conference on Mathematics of Operational Research, Birmingham , United Kingdom.

Bibtex

@conference{e8af021da56b4035ae8bb0e6051cc771,
title = "Implementing Fast Chargers to One-way Electric Car-sharing Systems",
abstract = "One-way car-sharing (OWCS) systems although offer flexibility to their users over two-way systems, they introduce significant operational complexities. In electric OWCS, a vehicle without sufficient battery level cannot be assigned to a trip. A regular electric vehicle battery charger requires 6 hours to fully charge an empty battery. To ease the operations, electric OWCS companies are adopting fast chargers. Using fast chargers, a vehicle can be fully charged within 30 minutes of time. Given the higher cost of fast chargers and the associated benefits associated with their use (higher vehicle utilization, reduction of the number of costly vehicle relocations et.), it is important to investigate what is the optimum number and location of fast charging stations.We are proposing an Integer Programming model for determining the optimal number and location of fast chargers needed. The model considers the demand for trips, relocation activities, battery requirements of trips, and battery levels of vehicles. Since the model is computationally intractable, we consider a clustering approach to generate approximate solutions. The proposed model and algorithms are tested on a car-sharing system operating in Nice.",
author = "Seyma Bekli and Burak Boyacı and Zografos, {K. G.}",
year = "2019",
month = apr,
day = "26",
language = "English",
note = "2nd IMA and OR Society Conference on Mathematics of Operational Research : Innovating mathematics for new industrial challenges, 2nd IMA-OR ; Conference date: 25-04-2019 Through 26-04-2019",
url = "https://ima.org.uk/9649/2nd-ima-and-or-society-conference-on-mathematics-of-operational-research/",

}

RIS

TY - CONF

T1 - Implementing Fast Chargers to One-way Electric Car-sharing Systems

AU - Bekli, Seyma

AU - Boyacı, Burak

AU - Zografos, K. G.

N1 - Conference code: 2

PY - 2019/4/26

Y1 - 2019/4/26

N2 - One-way car-sharing (OWCS) systems although offer flexibility to their users over two-way systems, they introduce significant operational complexities. In electric OWCS, a vehicle without sufficient battery level cannot be assigned to a trip. A regular electric vehicle battery charger requires 6 hours to fully charge an empty battery. To ease the operations, electric OWCS companies are adopting fast chargers. Using fast chargers, a vehicle can be fully charged within 30 minutes of time. Given the higher cost of fast chargers and the associated benefits associated with their use (higher vehicle utilization, reduction of the number of costly vehicle relocations et.), it is important to investigate what is the optimum number and location of fast charging stations.We are proposing an Integer Programming model for determining the optimal number and location of fast chargers needed. The model considers the demand for trips, relocation activities, battery requirements of trips, and battery levels of vehicles. Since the model is computationally intractable, we consider a clustering approach to generate approximate solutions. The proposed model and algorithms are tested on a car-sharing system operating in Nice.

AB - One-way car-sharing (OWCS) systems although offer flexibility to their users over two-way systems, they introduce significant operational complexities. In electric OWCS, a vehicle without sufficient battery level cannot be assigned to a trip. A regular electric vehicle battery charger requires 6 hours to fully charge an empty battery. To ease the operations, electric OWCS companies are adopting fast chargers. Using fast chargers, a vehicle can be fully charged within 30 minutes of time. Given the higher cost of fast chargers and the associated benefits associated with their use (higher vehicle utilization, reduction of the number of costly vehicle relocations et.), it is important to investigate what is the optimum number and location of fast charging stations.We are proposing an Integer Programming model for determining the optimal number and location of fast chargers needed. The model considers the demand for trips, relocation activities, battery requirements of trips, and battery levels of vehicles. Since the model is computationally intractable, we consider a clustering approach to generate approximate solutions. The proposed model and algorithms are tested on a car-sharing system operating in Nice.

M3 - Conference paper

T2 - 2nd IMA and OR Society Conference on Mathematics of Operational Research

Y2 - 25 April 2019 through 26 April 2019

ER -