Abstract

Five-phase induction machines (FPIM) have attracted notable interest in safety critical applications as well as wind energy generation systems. This is largely due to their additional degrees of freedom that retain the machine starting/running steadily under fault conditions. In the available literature, postfault operation of multiphase machines is typically implemented using two techniques: minimum losses (ML) or maximum torque per ampere (MT) strategies. The optimization embedded into the control strategy, however, mostly addresses minimization of the stator copper loss, while the effect of the rotor loss and core loss are discarded in the optimal current calculation. This paper revisits postfault operation of the FPIM under single open phase fault (1OPF) by including the effect of both rotor loss and core loss on the machine's optimal current calculation over the full achievable loading range. The proposed searching algorithm, which combines the advantages of both MT and ML techniques, attempts to minimize the total machine losses induced by the current components of both the fundamental $\alpha \beta $ and the secondary $xy$ subspaces. The theoretical findings have been experimentally validated using a 1.5Hp five-phase prototype system.

Highlights

  • INTRODUCTIONEqual stator joule losses postfault strategy, more commonly referred to as maximum torque per ampere scheme, generates the desired symmetrical MMF at equal phase currents

  • This study, assumes that the effect of the induced rotor current components of the secondary subspaces, as well as the machine core losses have nothing to do with the obtained optimal solution

  • This paper extends the study introduced in [27] to single layer winding-based Five-phase induction machines (FPIM) to account for the effect of rotor losses for both fundamental and secondary subspaces as well as the machine core losses for postfault optimal current calculation of a FPIM

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Summary

INTRODUCTION

Equal stator joule losses postfault strategy, more commonly referred to as maximum torque per ampere scheme, generates the desired symmetrical MMF at equal phase currents. This study, assumes that the effect of the induced rotor current components of the secondary subspaces, as well as the machine core losses have nothing to do with the obtained optimal solution This assumption has not been mathematically confirmed in the available literature so far. This paper extends the study introduced in [27] to single layer winding-based FPIM to account for the effect of rotor losses for both fundamental and secondary subspaces as well as the machine core losses for postfault optimal current calculation of a FPIM. The theoretical findings of this study have been experimentally validated using a 1.5Hp FPIM

MACHINE MATHEMATICAL MODELING
CONVENTIONAL DQ MODEL OF FIVE-PHASE IM
CORE LOSS REPRESENTATION
CONTROLLER BLOCK DIAGRAM
POSTFAULT REFERENCE OPTIMAL CURRENTS
EXPERIMENTAL SETUP
EXPERIMENTAL AND SIMULATION RESULTS
Findings
CONCLUSION
Full Text
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