2021
DOI: 10.1109/tii.2021.3053296
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Economic Storage Sharing Framework: Asymmetric Bargaining-Based Energy Cooperation

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Cited by 55 publications
(21 citation statements)
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References 30 publications
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“…The theoretical basis of non-cooperative games is individual rationality, where the interests of the alliance cannot constrain individual decisions. The main goal of non-cooperative games is to solve the Nash equilibrium, and common modeling methods include master-slave games (Tushar et al, 2016;Mediwaththe et al, 2020;Kuang et al, 2020;Huang et al, 2022;Shuai et al, 2022), auctions (Brijs et al, 2016;Zaidi et al, 2018;Sun et al, 2020;Wu et al, 2021;Wu et al, 2022), and other models (Cui et al, 2021a;Xiao et al, 2022;Zheng et al, 2022). The master-slave game describes the optimal strategy between the shared energy storage operator (master) and participant (slave).…”
Section: Allocation Based On Non-cooperative Gamesmentioning
confidence: 99%
“…The theoretical basis of non-cooperative games is individual rationality, where the interests of the alliance cannot constrain individual decisions. The main goal of non-cooperative games is to solve the Nash equilibrium, and common modeling methods include master-slave games (Tushar et al, 2016;Mediwaththe et al, 2020;Kuang et al, 2020;Huang et al, 2022;Shuai et al, 2022), auctions (Brijs et al, 2016;Zaidi et al, 2018;Sun et al, 2020;Wu et al, 2021;Wu et al, 2022), and other models (Cui et al, 2021a;Xiao et al, 2022;Zheng et al, 2022). The master-slave game describes the optimal strategy between the shared energy storage operator (master) and participant (slave).…”
Section: Allocation Based On Non-cooperative Gamesmentioning
confidence: 99%
“…Firstly, calculate the total trading electricity amount of each participant according to (). Furthermore, an exponential function () is selected to form a non‐linear mapping function to describe the negotiation ability d v of each participant according to the contribution, which is a common approach widely used in previous researches [32] Ebadbreak=t=1T[]stPbuy,t+(1st)Psell,t$$\begin{equation}E = \sum_{t = 1}^T {\left[ {s_tP_{buy,t} + (1 - s_t)P_{sell,t}} \right]} \end{equation}$$ dvbadbreak=exp()Ev/v=1VEv$$\begin{equation} {d}_v = \exp \left({E}_v/\sum_{v = 1}^V {{E}_v}\right )\end{equation}$$…”
Section: Design and Implementation Of The Coordinated Dispatch Frameworkmentioning
confidence: 99%
“…The dispatch scheme of the power system can be seen as a security-constrained economic dispatch (ED) model, which can be described by (28) to (32). Here, (28) represents the sum of electricity and wind power generation costs and curtailment penalty costs.…”
Section: Optimal Dispatch Scheme Of the Power Systemmentioning
confidence: 99%
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“…To circumvent the possibly heavy computation of Shapley value and nucleolus, [81][82][83][84][85] adopted the Nash bargaining model. Ad hoc designs were also made for the sharing of energy storage [86] or among aggregator-managed agents [87].…”
Section: Referencesmentioning
confidence: 99%