2010 First IEEE International Conference on Smart Grid Communications 2010
DOI: 10.1109/smartgrid.2010.5622077
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Optimal Real-Time Pricing Algorithm Based on Utility Maximization for Smart Grid

Abstract: Abstract-In this paper, we consider a smart power infrastructure, where several subscribers share a common energy source. Each subscriber is equipped with an energy consumption controller (ECC) unit as part of its smart meter. Each smart meter is connected to not only the power grid but also a communication infrastructure such as a local area network. This allows two-way communication among smart meters. Considering the importance of energy pricing as an essential tool to develop efficient demand side manageme… Show more

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Cited by 859 publications
(712 citation statements)
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“…Several recent studies are on demand management for general electric devices [21,6,20,12,23]. Although these approaches can be applied to EV charging, they are not applicable to large populations of heterogeneous EVs.…”
Section: Related Workmentioning
confidence: 99%
“…Several recent studies are on demand management for general electric devices [21,6,20,12,23]. Although these approaches can be applied to EV charging, they are not applicable to large populations of heterogeneous EVs.…”
Section: Related Workmentioning
confidence: 99%
“…The main objective of these DSM programs is to optimize and control the energy consumption automatically by considering scenarios with different energy suppliers and different energy users. A dual decomposition-based approach was successfully taken by some researchers [6,[23][24][25][26] for modeling these distributed optimization issues in an SG. Additionally, game-theoretic methods, including cooperative games, noncooperative games and evolutionary games, have been extensively employed as solution techniques for optimizing energy consumption by resolving the equilibriums of the games; because game-theoretic methods can capture the features of these interactions and study the possible outcomes and corresponding equilibriums [27].…”
Section: Introductionmentioning
confidence: 99%
“…Proof: It can be easily verified that r * (θ) and p * (θ) in (15) satisfy (14). Therefore, to prove Theorem 1, it suffices to show that r * (θ) in (15) is the solution to the optimization problem in (13).…”
Section: Theorem 1 For Regular Distributions the Optimal Contract Cmentioning
confidence: 98%