2021
DOI: 10.1109/tec.2020.3028546
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Adequacy of the Single-Generator Equivalent Model for Stability Analysis in Wind Farms With VSC-HVDC Systems

Abstract: Due to the complexity of detailed models, the single-generator equivalent model (SEM) of a wind farm is commonly used to facilitate the stability analysis. However, the adequacy of the SEM for stability analysis in direct-drive wind farms with VSC-HVDC systems is still uncertain. Therefore, this paper analyzes the SEM adequacy in two aspects: the oscillation modes analysis and the sub-synchronous oscillation (SSO) stability enhancement by optimizing wind farm parameters. Firstly, various critical oscillation m… Show more

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Cited by 24 publications
(17 citation statements)
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“…Based on the model of mathematical model built in ()–(), the system state space can be shown in () as [7]: dnormalΔxdt=[]D11H12H1nH21D22H2nHn1Hn2DnnnormalΔx,\begin{equation}\frac{{d\Delta x}}{{dt}} = \left[ { \def\eqcellsep{&}\begin{array}{@{}*{4}{l}@{}} {D_{11}}&\quad {H_{12}}&\quad \ldots &\quad {H_{1n}}\\[5pt] {H_{21}}&\quad {D_{22}}&\quad \ldots &\quad {H_{2n}}\\[5pt] \vdots &\quad \vdots &\quad \ddots &\quad \vdots \\[5pt] {H_{n1}}&\quad {H_{n2}}&\quad \ldots &\quad {D_{nn}} \end{array} } \right]\Delta x,\end{equation}where normalΔx=false[normalΔx1,normalΔx2,,normalΔxnfalse]T$\Delta x = [\Delta x_1,\Delta x_2, \ldots ,\Delta x_n]^T$ is the linearized state variable, and D ii and H ij is the state variable matrix which can obtained from () to ().…”
Section: Modelling Of Dynamic Energy In the Interconnected Systemmentioning
confidence: 99%
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“…Based on the model of mathematical model built in ()–(), the system state space can be shown in () as [7]: dnormalΔxdt=[]D11H12H1nH21D22H2nHn1Hn2DnnnormalΔx,\begin{equation}\frac{{d\Delta x}}{{dt}} = \left[ { \def\eqcellsep{&}\begin{array}{@{}*{4}{l}@{}} {D_{11}}&\quad {H_{12}}&\quad \ldots &\quad {H_{1n}}\\[5pt] {H_{21}}&\quad {D_{22}}&\quad \ldots &\quad {H_{2n}}\\[5pt] \vdots &\quad \vdots &\quad \ddots &\quad \vdots \\[5pt] {H_{n1}}&\quad {H_{n2}}&\quad \ldots &\quad {D_{nn}} \end{array} } \right]\Delta x,\end{equation}where normalΔx=false[normalΔx1,normalΔx2,,normalΔxnfalse]T$\Delta x = [\Delta x_1,\Delta x_2, \ldots ,\Delta x_n]^T$ is the linearized state variable, and D ii and H ij is the state variable matrix which can obtained from () to ().…”
Section: Modelling Of Dynamic Energy In the Interconnected Systemmentioning
confidence: 99%
“…Based on the model of mathematical model built in (1)-(4), the system state space can be shown in (5) as [7]:…”
Section: Mathematical Model Of the Interconnected Systemmentioning
confidence: 99%
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