2019
DOI: 10.1016/j.jclepro.2019.117688
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A convex optimization based decentralized real-time energy management model with the optimal integration of microgrid in smart grid

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Cited by 48 publications
(15 citation statements)
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“…In the electrical power grid operations and planning, the VOLUME 4, 2021 control always resides on the generation side and the power generation plants adjust their electricity generation according to the changes in electricity demand from consumers. Sometimes power generation plants produce surplus electricity, which is transmitted to the nearby area by transmission lines or stored [1]. Therefore, it is of practical importance to balance load demand and electricity supply in the power system.…”
Section: A Background and Motivationmentioning
confidence: 99%
“…In the electrical power grid operations and planning, the VOLUME 4, 2021 control always resides on the generation side and the power generation plants adjust their electricity generation according to the changes in electricity demand from consumers. Sometimes power generation plants produce surplus electricity, which is transmitted to the nearby area by transmission lines or stored [1]. Therefore, it is of practical importance to balance load demand and electricity supply in the power system.…”
Section: A Background and Motivationmentioning
confidence: 99%
“…The energy generated for each timeslot tαtβ by the PV sources, so the total energy generated by the PV source for each day is computed using the following equation [29–34], EPV=t=tεtβEPV(t)…”
Section: Energy Management Strategy Using Internet Of Things At the D...mentioning
confidence: 99%
“…Along with the dual decomposition method, steps 4-9 in Algorithm 1 show the combined application of sub-gradient method to obtain the optimal power allocation value. Simple characteristics, i.e., pre-defined constant step size, of sub-gradient method make it more preferable to be applied compared to the gradient method, which uses a computed instantaneous step size [29]. Once the formulated problem is divided into sub-problems with the aid of Lagrange duality, each subgradient is updated iteratively with a constant step size δ(n) as indicated in step 8 of Algorithm 1.…”
Section: Combinatorial Optimisation Algorithmmentioning
confidence: 99%