2020
DOI: 10.1109/tpel.2019.2917945
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Symmetrical PLL for SISO Impedance Modeling and Enhanced Stability in Weak Grids

Abstract: This paper proposes a symmetrical phase-locked loop (PLL) that can eliminate the frequency-coupling terms caused by the asymmetric dynamics of conventional PLLs. In the approach, a concept of complex phase angle vector with both real and imaginary phase components is introduced, which enables to control the direct-and quadrature-axis components with symmetrical dynamics. The small-signal impedance model that characterizes the dynamic effect of the symmetrical PLL on the current control loop is also derived, wh… Show more

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Cited by 117 publications
(79 citation statements)
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“…y m dq = y dd y dq y qd y qq ↔ y +,dq = y dd + y qq 2 + j y qd − y dq 2 (29) y −,dq = y dd − y qq 2 + j y qd + y dq 2 where the superscript m indicates that the parameter is a matrix. Based on (28) and (29), the equation using real space vectors and transfer matrices can be reformulated using complex space vectors and complex transfer functions, shown as follows. (30) where z dq = [z d , z q ] T and z dq = z d + jz q .…”
Section: Appendix a Complex Transfer Functions Representations Of Traunclassified
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“…y m dq = y dd y dq y qd y qq ↔ y +,dq = y dd + y qq 2 + j y qd − y dq 2 (29) y −,dq = y dd − y qq 2 + j y qd + y dq 2 where the superscript m indicates that the parameter is a matrix. Based on (28) and (29), the equation using real space vectors and transfer matrices can be reformulated using complex space vectors and complex transfer functions, shown as follows. (30) where z dq = [z d , z q ] T and z dq = z d + jz q .…”
Section: Appendix a Complex Transfer Functions Representations Of Traunclassified
“…According to (29), the transfer matrices in (2) and (3) can be represented as complex transfer functions, shown as follows.…”
Section: Appendix a Complex Transfer Functions Representations Of Tramentioning
confidence: 99%
“…4, sequence-couplings of the IP-CCI cannot be neglected within 1500Hz, and that of the PLL-CCI cannot be neglected near 50Hz. Take the sequencecouplings into consideration, the SISO stability analysis models are modified by the MIMO admittance-matrix-based analysis model LPN(s) as shown in (25) [16], where Jp(s) and Jn(s) are included, Zgp(s) and Zgn(s) are the positive-and negative-sequence impedances of the grid. By means of the MIMO model, accurate stability judgements can be derived according to the generalized Nyquist criterion, but it fails in getting clear insight of the instability mechanism from LPN(s).…”
Section: A Derivation and Analysis Of Equivalent Sequence-admittancementioning
confidence: 99%
“…Recently, [24] conducted a detailed study on the stability of grid connected converter with PLL inclusions. The authors in [25] have proposed the symmetrical PLL for single input single output (SISO) impedance modeling to improve the stability of the grid-connected converter under a weak grid. Reference [26] put forward the two-port network based impedance modeling and stability analysis method for a grid-connected converter.…”
Section: Introductionmentioning
confidence: 99%
“…Reference [26] put forward the two-port network based impedance modeling and stability analysis method for a grid-connected converter. However, the literature [24][25][26] only relies on the grid-connected converter.…”
Section: Introductionmentioning
confidence: 99%