2023
DOI: 10.3389/fenrg.2023.1275686
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DeepResTrade: a peer-to-peer LSTM-decision tree-based price prediction and blockchain-enhanced trading system for renewable energy decentralized markets

Ashkan Safari,
Hamed Kheirandish Gharehbagh,
Morteza Nazari-Heris
et al.

Abstract: Intelligent predictive models are fundamental in peer-to-peer (P2P) energy trading as they properly estimate supply and demand variations and optimize energy distribution, and the other featured values, for participants in decentralized energy marketplaces. Consequently, DeepResTrade is a research work that presents an advanced model for predicting prices in a given traditional energy market. This model includes numerous fundamental components, including the concept of P2P trading systems, long-term and short-… Show more

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Cited by 10 publications
(2 citation statements)
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References 42 publications
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“…Consequently, the proposed model is formulated as [49] ψibadbreak=false[OI0.16em0.16emIL0.16em0.16emLC0.16em0.16emEL0.16em0.16emCfalse]i$$\begin{equation}{{\psi }_i} = {{[OI\,\,IL\,\,LC\,\,EL\,\,C]}_i}\end{equation}$$ Lbadbreak=false(ψiγfalse)2$$\begin{equation}L = {{({{\psi }_i} - \gamma )}^2}\end{equation}$$in which F 0 , L , and ψi${{\psi }_i}$ are the constant value of the prediction, loss function, and feature data. In terms of arg0.33emmin$arg\ min$, the optimization progress is expressed by γi=1MLfalse(ψi,γfalse)=γi=1M(ψiγ)2=2i=1Mψi+2nγ2i=1MPi+2nγ=0γ=1ni=1Mψi$$\begin{eqnarray} && \frac{\partial }{{\partial \gamma }}\left( {\sum_{i = 1}^M {L({{\psi }_i},\gamma )} } \right) = \frac{\partial }{{\partial \gamma }}\left( {\sum_{i = 1}^M {{{{({{\psi }_i} - \gamma )}}^2}} } \right) = - 2\sum_{i = 1}^M {{{\psi }_i}}\nonumber\\ &&\quad + 2n\...…”
Section: Final Step: Deepoptacapmentioning
confidence: 99%
“…Consequently, the proposed model is formulated as [49] ψibadbreak=false[OI0.16em0.16emIL0.16em0.16emLC0.16em0.16emEL0.16em0.16emCfalse]i$$\begin{equation}{{\psi }_i} = {{[OI\,\,IL\,\,LC\,\,EL\,\,C]}_i}\end{equation}$$ Lbadbreak=false(ψiγfalse)2$$\begin{equation}L = {{({{\psi }_i} - \gamma )}^2}\end{equation}$$in which F 0 , L , and ψi${{\psi }_i}$ are the constant value of the prediction, loss function, and feature data. In terms of arg0.33emmin$arg\ min$, the optimization progress is expressed by γi=1MLfalse(ψi,γfalse)=γi=1M(ψiγ)2=2i=1Mψi+2nγ2i=1MPi+2nγ=0γ=1ni=1Mψi$$\begin{eqnarray} && \frac{\partial }{{\partial \gamma }}\left( {\sum_{i = 1}^M {L({{\psi }_i},\gamma )} } \right) = \frac{\partial }{{\partial \gamma }}\left( {\sum_{i = 1}^M {{{{({{\psi }_i} - \gamma )}}^2}} } \right) = - 2\sum_{i = 1}^M {{{\psi }_i}}\nonumber\\ &&\quad + 2n\...…”
Section: Final Step: Deepoptacapmentioning
confidence: 99%
“…Going beyond simple modeling, Safari et al [79] combined blockchain, P2P trading, LSTM networks, and decision trees to present an innovative predictive model for energy prices in decentralized marketplaces. This model-called DeepResTrade-shows impressive predictive accuracy when it comes to energy pricing.…”
Section: Technology Development and Integrationmentioning
confidence: 99%