2015 IEEE International Conference on Industrial Technology (ICIT) 2015
DOI: 10.1109/icit.2015.7125438
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Online model predictive torque control for Permanent Magnet Synchronous Motors

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Cited by 49 publications
(31 citation statements)
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“…The small size of the QP control structure used in this section allows its implementation for the control of a bilinear PMSM model in EMPC fashion. In comparison to the MPC scheme for PMSM developed in [12], the controller synthesis of this section directly deals with the bilinear model of the system, thus circumventing the need for using a linear discrete-time prediction model like in [12] which is valid only at nominal (or some other fixed and in advance chosen) rotational speed. Furthermore, the controller presented here is synthesized robust to the stator resistance variations caused by temperature changes, and also without the outer speedcontrol loop based on an additional PI controller, which are features both mentioned in [12] as desirable to be addressed in future research.…”
Section: A Qp-based Controller For a Bilinear System With Parametricmentioning
confidence: 99%
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“…The small size of the QP control structure used in this section allows its implementation for the control of a bilinear PMSM model in EMPC fashion. In comparison to the MPC scheme for PMSM developed in [12], the controller synthesis of this section directly deals with the bilinear model of the system, thus circumventing the need for using a linear discrete-time prediction model like in [12] which is valid only at nominal (or some other fixed and in advance chosen) rotational speed. Furthermore, the controller presented here is synthesized robust to the stator resistance variations caused by temperature changes, and also without the outer speedcontrol loop based on an additional PI controller, which are features both mentioned in [12] as desirable to be addressed in future research.…”
Section: A Qp-based Controller For a Bilinear System With Parametricmentioning
confidence: 99%
“…The first phase searches for feasible (i.e., stabilizing) control parameters η in (12). This is achieved by introducing a slack polynomial function into the stability certification constraint (8) (described in Section III-A) and then by minimizing its presence by using Bayesian optimization to obtain parameters η feasible in (12) (described in Section III-B).…”
Section: Controller Synthesismentioning
confidence: 99%
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