2021
DOI: 10.3390/en14061590
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Nonlinear Modelling, Flatness-Based Current Control, and Torque Ripple Compensation for Interior Permanent Magnet Synchronous Machines

Abstract: A nonlinear mathematical model for the dynamics of permanent magnet synchronous machines with interior magnets is discussed. The model of the current dynamics captures saturation and dependency on the rotor angle. Based on the model, a flatness-based field-oriented closed-loop controller and a feed-forward compensation of torque ripples are derived. Effectiveness and robustness of the proposed algorithms are demonstrated by simulation results.

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Cited by 7 publications
(5 citation statements)
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“…The property of flatness can be used to design control algorithms. A dynamic system is flat if and only if the state and control variables of the system can be written as functions of the flat output and its derivatives [38,39]. Mathematically, a system defined by: .…”
Section: Flatness-based Controlmentioning
confidence: 99%
See 1 more Smart Citation
“…The property of flatness can be used to design control algorithms. A dynamic system is flat if and only if the state and control variables of the system can be written as functions of the flat output and its derivatives [38,39]. Mathematically, a system defined by: .…”
Section: Flatness-based Controlmentioning
confidence: 99%
“…Mathematically, a system defined by: . x = f (x, u) (x R n and u R m are state and the input vector, respectively) is considered to be differentially flat if an output y R m can be found in the form of (18) such that the state and the input vectors be written like Equation (19) [38,39]. Generally, the control structure consists of a feedforward and a feedback part.…”
Section: Flatness-based Controlmentioning
confidence: 99%
“…Note that the stability and response of the differential flatness-based control are easy to set compared to the traditional PI controller. By defining and selecting the governing damping and natural frequency [21,22], as shown in Figure 6, the controller parameters of current and speed loop control may be calculated by Equations (29), (30), ( 35) and (36).…”
Section: Differential Flatness Control Of Speed Control Loop Developmentmentioning
confidence: 99%
“…Several methods may be used to create numerical data representing the surfaces Ψ d (i d , θ e ), Ψ q (i q , θ e ): starting from detailed 3D modeling of the motor magnetic field, ending with observers of a different type, for example, as described in [27,28,32,33]. All these methods produce data degraded (to a certain degree) by noise or outliers.…”
Section: Motor Flux Distribution Modelingmentioning
confidence: 99%