2021
DOI: 10.1109/jestpe.2019.2954560
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Stability Analysis and Location Optimization Method for Multiconverter Power Systems Based on Nodal Admittance Matrix

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Cited by 34 publications
(19 citation statements)
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“…The stability of CCL can be analyzed by the transfer function matrix G opi and the GNC [25], [26]. It was acknowledged that time delay in a digital system and parameters of a current PI controller have impacts on the stability of CCL [12].…”
Section: A Stability Analysis Of Inner Current Control Loop (Ccl)mentioning
confidence: 99%
“…The stability of CCL can be analyzed by the transfer function matrix G opi and the GNC [25], [26]. It was acknowledged that time delay in a digital system and parameters of a current PI controller have impacts on the stability of CCL [12].…”
Section: A Stability Analysis Of Inner Current Control Loop (Ccl)mentioning
confidence: 99%
“…The admittance matrix approach is used in these studies as it provides a simple and accurate way to characterize large-scale power system behavior in frequency domain. Recently, a worthy AC-side stability study of multiterminal VSC power systems based on the nodal admittance matrix approach and the AC-side 2x2 input admittance-based matrix of VSCs has been presented in [26].…”
Section: Introductionmentioning
confidence: 99%
“…Moreover, the VSC AC-and DC-side impedance models are derived from the three-port matrix model. The paper also extends the Norton admittance method used for AC-side stability analysis of multi-terminal VSC power systems in [26] to study AC-and DC-side stability of multi-terminal HVDC hybrid AC/DC transmission grids, where the proposed threeport admittance matrix model is easily included in the nodal admittance matrix of large-scale hybrid AC/DC grids handling VSCs as independent components. This methodology allows the assessment of multi-terminal HVDC hybrid AC/DC transmission grid stability using impedance-based stability criteria (e.g., Generalized Nyquist Criterion, GNC).…”
Section: Introductionmentioning
confidence: 99%
“…Similar to the LIM method, the RHP poles calculation can also be avoided in the NAM method. In addition, a frequency-domain component connection method is presented in [16], [33]- [35], where the generalized NC is applied on the return ratio of the impedance matrices of the connection network and the composite model of all inverters. Since the two impedance matrices can commonly be guaranteed to not have RHP poles, the RHP poles calculation in the generalized NC can be avoided.…”
Section: Introductionmentioning
confidence: 99%
“…Since the two impedance matrices can commonly be guaranteed to not have RHP poles, the RHP poles calculation in the generalized NC can be avoided. According to the discussions in [16], [35], the derived NAMs in [30]- [32] are exactly the closed-loop transfer function matrices of multiple-input-multiple-output negative feedback systems with feed-forward gain being 1 and feed-back gain being the return-ratio matrices derived in [16], [33]- [35]. Since admittance information of each GCI is stored in the derived NAM and return-ratio matrix, global stability feature can be obtained, and oscillation origin can further be located based on participation factor analysis [35].…”
Section: Introductionmentioning
confidence: 99%