2017
DOI: 10.1002/etep.2416
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Mathematical modeling and control of DFIG-based wind energy system by using optimized linear quadratic regulator weight matrices

Abstract: Summary This paper deals with a genetic algorithm (GA)–based linear quadratic regulator (LQR) controller to improve the dynamic response, stability, and robustness of the doubly fed induction generator (DFIG) system at various stator voltage disturbances. The complete model has been represented by a state‐space model. This helps to optimally control all the states through the full‐state feedback LQR controller. GA is employed in the LQR algorithm for optimal tuning of the Q and R matrices. For finding out the … Show more

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Cited by 34 publications
(31 citation statements)
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“…These matrices helps to know the intrinsic dynamic behaviours of SCFCL‐based DFIG systems by observing the pattern of eigenvalues loci, damping ratio and damping frequency. For system stability analysis, eigenvalues are calculated and participation factor helps to know the dominant states caused for the oscillation in a specific eigenvalue [9]. From Fig.…”
Section: Small Stability Analysis With Scfclmentioning
confidence: 99%
“…These matrices helps to know the intrinsic dynamic behaviours of SCFCL‐based DFIG systems by observing the pattern of eigenvalues loci, damping ratio and damping frequency. For system stability analysis, eigenvalues are calculated and participation factor helps to know the dominant states caused for the oscillation in a specific eigenvalue [9]. From Fig.…”
Section: Small Stability Analysis With Scfclmentioning
confidence: 99%
“…Using this circuit, stator voltage and rotor voltage in stationary reference frame can be expressed as lefttrueVs=Rsis+dψsitalicdtVr=Rrir+dψritalicdtjωrψr. Stator and rotor fluxes are expressed as lefttrueψs=Lsis+Lmirψr=Lrir+Lmis, where Vtrue→s and are the stator and rotor voltages, and ψ r are the stator and rotor fluxes, i s and i r are the stator and rotor currents, respectively; ω r is the slip frequency, L s and L r are the stator's and rotor's self‐inductances, respectively, and L m is the mutual inductance lefttrueLs=Litalicσs+LmLr=Litalicσr+Lm, where L σs is the stator's leakage inductance, and L σr is the rotor's leakage inductance.…”
Section: System Configurationmentioning
confidence: 99%
“…(b) All system parameters and variables are in per unit referred to the stator side of the DFIG. The stator and rotor voltages and fluxes in a d‐q reference frame rotating at angular speed of ω are given by: vsdq=Rsisdq+jωψsdq+1ωb.2emdψsdqdt vrdq=Rrirdq+jω2ψrdq+1ωb.2emdψrdqdt lefttrueψitalicsdq=Lsiitalicsdq+Lmiitalicrdqψitalicrdq=Lmiitalicsdq+Lriitalicrdq where ψ , v , and i represent the flux, voltage, and current. Subscripts s and r denote the stator and rotor quantities, respectively.…”
Section: Modeling Of Rotor Dynamics and Extraction Of Rotor Transientmentioning
confidence: 99%