Abstract
Flux-weakening is essential for high speed electric machine control. Various flux-weakening approaches are analyzed and discussed in this chapter. Also, the I-limit, V-limit, Q-limit, \(\varPsi \)-limit, and T-limit are introduced. These limits play a critical part in the flux-weakening strategy design.
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Notes
- 1.
\(I_d^{{\text{ lim }}}\) is the same as \(I_d^{{\text{ dmd }}}\) for fast torque control strategy.
- 2.
\(\omega _1>\omega _b\). \(\omega _b\) is the base speed as defined in Sect. 3.9.
- 3.
Q-limit in this case is not a limiting factor.
- 4.
Nevertheless, the design of an intelligent and delicate integral term for limit control is still possible, but it is not within the scope of this book.
- 5.
\(L_m^2 = L_{SS} L_{RR}\approx L_s L_r\).
- 6.
Flux saturation will be explicitly controlled at Sect. 7.5.
- 7.
- 8.
The flux weakening is along the MTPF line when \(I_{max}\ge I_{max}^{{\text{ pC }}}\). By contrast, the system shall operate along \(i_{sq}=\text {cnst}\) to perform flux-weakening firstly, and then along the MTPF line once \(\omega _s>\omega _c\).
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Shen, S., Chen, Qz. (2024). Flux-Weakening Control. In: Practical Control of Electric Machines for EV/HEVs . Lecture Notes in Electrical Engineering, vol 1064. Springer, Cham. https://doi.org/10.1007/978-3-031-38161-4_7
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DOI: https://doi.org/10.1007/978-3-031-38161-4_7
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