2018
DOI: 10.1109/access.2017.2778004
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Battery Storage for the Utility-Scale Distributed Photovoltaic Generations

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Cited by 48 publications
(23 citation statements)
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“…Many studies discussing the optimal dispatch for distribution system problems use metaheuristics such as algorithm and as an approach technique. A genetic algorithm is used in [12] for optimal DG allocation and sizing; in [13], for optimal location and sizing of distributed PV generations, with battery storage systems; in [14], it is applied to a fuzzy-based model, to approach the uncertainty and load variability problem. The stochastic nature of the PV generation penetration problem is also treated in [15], which proposes a stochastic power flow and a solution from a probabilistic model.…”
Section: Introductionmentioning
confidence: 99%
“…Many studies discussing the optimal dispatch for distribution system problems use metaheuristics such as algorithm and as an approach technique. A genetic algorithm is used in [12] for optimal DG allocation and sizing; in [13], for optimal location and sizing of distributed PV generations, with battery storage systems; in [14], it is applied to a fuzzy-based model, to approach the uncertainty and load variability problem. The stochastic nature of the PV generation penetration problem is also treated in [15], which proposes a stochastic power flow and a solution from a probabilistic model.…”
Section: Introductionmentioning
confidence: 99%
“…iii. If the hourly active power selling price to the market (λ P,sell,t ) is higher than the price of ESS discharging (λ ESS,Dis ) (i.e., 70% of the utmost value of active power selling price [9], [42]), and SOC t is more than SOC min , then the bat defines ESS mode as a discharging state. Then, it generates a negative random number for P ESS within the ESS discharging power limits, P ESS ∈ {0, P max,Dis }, at the hour t of the day.…”
Section: B Solution Algorithm Of the Mg Operation Problemmentioning
confidence: 99%
“…For each hour, each bat in the population adjusts the charging and discharging mode of ESS, using the next rules: a) If the purchasing price of active power from the market ( , , ) is smaller than the limit of ESS charging price (0.4 of the highest purchasing price of active power from the market [26]) then bat sets the ESS mode for charging state and produces a positive random amount of the ESS power in this range {PCh,max, 0}, where PCh,max is the maximum ESS power of charge. b) If the purchasing price of active power from the market ( , , ) is above the limit of ESS charging price, and ESS state of charge at time t (SOCt) is less than the maximum limit (SOCmax), and the full renewable DERs power generation is greater than the full MG load power, then the bat sets the mode of ESS as a charging mode and adjusts the power of ESS as a positive random amount in the range of difference between the full renewable DERs power generation and the total demand load of MG. c) If the sale price of active power of the market ( ,(, ) is above the ESS discharging price limit (0.7 of the highest sale price of active power of the market [26]) and SOCt is less than the minimum limit (SOCmin), then the bat sets the mode of ESS for discharging and produces a negative random amount of the ESS power in this range {0, PDis,max}, where PDis,max is the maximum ESS power of discharge . 5.…”
Section: Solution Algorithmmentioning
confidence: 99%