2015
DOI: 10.1109/tcsii.2014.2368257
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A New Two-Phase Stationary-Frame-Based Enhanced PLL for Three-Phase Grid Synchronization

Abstract: In this brief, a new two-phase stationary-framebased enhanced phase-locked loop (TPSF-EPLL) is proposed for detecting the amplitude, phase angle, and frequency of a threephase grid. The differential equations of the proposed TPSF-EPLL are originally derived based on minimizing the cost function with a gradient descent algorithm. Moreover, the system structure, the design guidelines of each parameter in both frequency and amplitude loops, and the stability analysis of the TPSF-EPLL are presented. The main advan… Show more

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Cited by 57 publications
(18 citation statements)
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“…Increasing PLL bandwidth is helpful for the fast and accurate grid synchronization. The PLL bandwidth should be large enough for the fast grid synchronization, and this is why diverse PLL designs have been proposed, as shown in [22][23][24][25][26][27][28]. However, when the PLL bandwidth is increased beyond a certain limit, the system may become unstable due to resonance between the inverter and the weak grid.…”
Section: Introductionmentioning
confidence: 99%
“…Increasing PLL bandwidth is helpful for the fast and accurate grid synchronization. The PLL bandwidth should be large enough for the fast grid synchronization, and this is why diverse PLL designs have been proposed, as shown in [22][23][24][25][26][27][28]. However, when the PLL bandwidth is increased beyond a certain limit, the system may become unstable due to resonance between the inverter and the weak grid.…”
Section: Introductionmentioning
confidence: 99%
“…Proposed virtual QC-EPLL: in [7], a QC-EPLL is proposed to realise the synchronisation information estimation of the three-phase power grid with reduced calculation burden compared with the SRF-PLL algorithm. In this Letter, the QC-EPLL is used in the single-phase system.…”
Section: Fig 1 Configuration Of Standard Single-phase Epllmentioning
confidence: 99%
“…I bs′ = ω o1 + ω bs μ bs + ω cs μ cs + ω as μ as (11) I cs′ = ω o1 + ω cs μ cs + ω as μ as + ω bs μ bs (12) Here, ω as , ω bs , ω cs , ω o1 are the updated weights and bias weights of the hidden layer of three phases, respectively. Therefore, by utilising the average weighted value (ω Lsa ), the active power load current component, ω as , ω bs , ω cs are obtained.…”
Section: Calculation Of Component Of Average Load Current Active Powermentioning
confidence: 99%