2020
DOI: 10.1109/access.2020.2990191
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Management and Equalization of Energy Storage Devices for DC Microgrids Using a SoC-Sharing Function

Abstract: This paper presents a method for Energy Storage Systems (ESSs) equalization and energy management in dc microgrids (MGs) with slow dynamic sources, such as Fuel Cells (FCs). The three main features of this method are the ESSs equalization, the energy management between the ESSs and the FC, and the ability to suppress fast transients of load, preventing damages in the FC. The equalization is performed using a State of Charge (SoC)-Sharing Function, which is based on a Sigmoid Function (SF). The SoC-Sharing Func… Show more

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Cited by 9 publications
(5 citation statements)
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References 29 publications
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“…Branch-current to bus voltage matrix and bus-injection to branch-current matrix are defined as (14)(15)(16)(17)(18)(19)(20)(21)(22)(23)(24) to buses voltage deviation in this section. All of the equations are written on radial distribution system, which is studied in [32]: Acquire the initial optimal plans for each objective Perform TOPSIS approach for all plans through (29)(30)(31)(32)(33)(34)(35) Sort all plans based on mean distance from anti-ideal solution Final ranking of the plans End FIGURE 3 Flowchart of the proposed method. BIBC, bus-injection to branch-current matrix; BCBV, branch-current to bus voltage matrix; GA, genetic algorithm; TOPSIS, techniques for order of preference by similarity to the ideal solution.…”
Section: Load Flow Analysismentioning
confidence: 99%
See 1 more Smart Citation
“…Branch-current to bus voltage matrix and bus-injection to branch-current matrix are defined as (14)(15)(16)(17)(18)(19)(20)(21)(22)(23)(24) to buses voltage deviation in this section. All of the equations are written on radial distribution system, which is studied in [32]: Acquire the initial optimal plans for each objective Perform TOPSIS approach for all plans through (29)(30)(31)(32)(33)(34)(35) Sort all plans based on mean distance from anti-ideal solution Final ranking of the plans End FIGURE 3 Flowchart of the proposed method. BIBC, bus-injection to branch-current matrix; BCBV, branch-current to bus voltage matrix; GA, genetic algorithm; TOPSIS, techniques for order of preference by similarity to the ideal solution.…”
Section: Load Flow Analysismentioning
confidence: 99%
“…The output power of WT corresponding to the wind velocity is calculated as follows [31]: PtWTbadbreak={0V<Vcut-inPr×VVcut-inVrVCut-inVCut-in<V<VratedPrVrated<V<VCut-out0V>VCut-out.$$\begin{equation}P_t^{WT} = \left\{ \def\eqcellsep{&}\begin{array}{lc} 0&V &lt; {V}_{cut\text{-}in}\\ {P}_r \times \frac{{V - {V}_{cut\text{-}in}}}{{{V}_r - {V}_{Cut\text{-}in}}}&{V}_{Cut\text{-}in} &lt; V &lt; {V}_{rate}d\\ {P}_r&{V}_{rated} &lt; V &lt; {V}_{Cut\text{-}out}\\ 0&V &gt; {V}_{Cut\text{-}out} \end{array} \right..\end{equation}$$…”
Section: Problem Definitionmentioning
confidence: 99%
“…High-gain-high-power (HGHP) DC-DC converter SCALE driver board 2AP043512 in interface the control and power circuit [122] Interleaved boost with voltage multiplier Converter control and drive by TMS320F28379D [123] Bidirectional three-level DC/DC Converter Converter control by dSPACE-1202 [69] Novel boost-SEPIC type interleaved DC-DC convert…”
Section: Dc-dc Converter Topology Hardware Implementation Referencesmentioning
confidence: 99%
“…The selected solution by the TOPSIS has a nearest distance from positive ideal and the farthest distance from negative ideal. Mains stages of TOPSIS are described as follows [29–32]: Formation data matrix with m alternatives and n indexes dm×nbadbreak=[]d11d12d13.d1nd21d22d23.d2n...dm1dm2dm3..dmn.$$\begin{equation}{d}_{m \times n} = \left[ \def\eqcellsep{&}\begin{array}{l} {d}_{11\,}{d}_{12}\,{d}_{13}\,\,\ldots.\,\,\,{d}_{1n}\\[5pt] {d}_{21\,}{d}_{22}\,{d}_{23}\,\ldots.\,\,{d}_{2n}\\ .\\ .\\ .\\ {d}_{m1}\,{d}_{m2}\,{d}_{m3}\,\,.\,\ldots.\,{d}_{mn} \end{array} \right].\end{equation}$$ Data standardization and formation standardization matrix: Sijbadbreak=dijk=1mdkj20.33em,$$\begin{equation}{S}_{ij} = \frac{{{d}_{ij}}}{{\sqrt {\mathop \sum \nolimits_{k = 1}^m d_{kj}^2} }}\ ,\end{equation}$$ Sm×nbadbreak=[]S11S12S13.S1n<...…”
Section: Optimization Algorithmmentioning
confidence: 99%