Reliability‐oriented optimal planning of charging stations in electricity–transportation coupled networks
نویسندگان
چکیده
منابع مشابه
Multi-objective planning of charging stations considering benefits of distribution company and charging stations owners
In recent years, electric vehicles have attracted significant attention due to environmental issues. Charging stations installation requires a systematic consideration of relevant issues such as determination of the location and size of charging stations. On the other hand, it is necessary to encourage private investors to invest in charging stations installations and to provide proper conditio...
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Jinyang Li∗, Xiaoshan Sun∗, Qi Liu∗, Wei Zheng†, Hengchang Liu∗ and John Stankovic‡ ∗School of Computer Science and Technology University of Science and Technology of China, Anhui, China Email: {ljyustc, sxs1166, liuqi100}@mail.ustc.edu.cn, [email protected] †Comprehend (Suzhou) Information Technology Inc. Suzhou, Jiangsu Email: [email protected] ‡Department of Computer Science University o...
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The charging infrastructure location problem is becoming more significant due to the extensive adoption of electric vehicles. Efficient charging station planning can solve deeply rooted problems, such as driving-range anxiety and the stagnation of new electric vehicle consumers. In the initial stage of introducing electric vehicles, the allocation of charging stations is difficult to determine ...
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Motivated by the urgent demand for the electric vehicle (EV) fast refueling technologies, battery swapping and charging stations (BSCSs) are envisioned as a promising solution to provide timely EV refueling services. However, inappropriate battery charging operation in BSCSs can not only incur unnecessary high charging cost but also threaten the reliability of the power grid. In this paper, we ...
متن کاملOptimal transportation networks and stations
Here c is a given lower semicontinuous cost function, and πi are the marginals of π . In the typical case c(x, y) = ‖x − y‖, p > 1, and the pth root of the minimum in (1.1) is then called the p-Wasserstein distance Wp(μ, μ) between μ and μ. Brancolini and Buttazzo [6], Buttazzo and Stepanov [8], and Buttazzo et al. [7], among other works, consider a variant of the problem with two different med...
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ژورنال
عنوان ژورنال: IET Renewable Power Generation
سال: 2020
ISSN: 1752-1416,1752-1424
DOI: 10.1049/iet-rpg.2020.0005