1996
DOI: 10.1109/9.506239
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γ-passive system and its phase property and synthesis

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Cited by 35 publications
(18 citation statements)
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“…In this subsection, a notion of γ-positive realness [4] is introduced for the phase specification of G (s), since the notion of γ-positive realness enables us to solve the phase specification as well-known H ∞ control problem. One of the authors has already proposed this design strategy for robust vector control and sensorless control for induction motors [5] [6], and this paper aims to adopt this result to IPMSM sensorless drives.…”
Section: Phase Specification Using γ-Positive Realness and H ∞ Conmentioning
confidence: 99%
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“…In this subsection, a notion of γ-positive realness [4] is introduced for the phase specification of G (s), since the notion of γ-positive realness enables us to solve the phase specification as well-known H ∞ control problem. One of the authors has already proposed this design strategy for robust vector control and sensorless control for induction motors [5] [6], and this paper aims to adopt this result to IPMSM sensorless drives.…”
Section: Phase Specification Using γ-Positive Realness and H ∞ Conmentioning
confidence: 99%
“…Therefore, it can be expected to realize the high performance sensorless vector control system of IPMSM drives with assistance of previous works related to SPMSM sensorless drives. Next, this paper proposes a novel design of adaptive flux observer on stator frame for robust estimation of position and for speed adaptation based on the aforementioned flux model, although this adaptive flux observer is constructed in the same manner as the literature [3], its observer gain is designed based on γ−positive real problem [4] [5]. Finally, simulation results show feasibility of the proposed strategy.…”
Section: Introductionmentioning
confidence: 97%
“…7. Constraints of pole replacement C.2~y-Positive Realness and Hoo Control To solve directly the aforementioned design problem is difficult, but [5] has also shown that the problem can be solved as Hoo control problem by using Cayley transformation: H(s) =(G(s) -I)(G(s) + I) 1.…”
Section: B Error System Of Speed Identificationmentioning
confidence: 99%
“…i~ds Lkl= 1-(2+(a+e)T)z-+(1+(a+e)T)z-2 (wiqs Lk + Vds Lkl) (5) In this paper, parameters a, e and g are identified based on the above equation.…”
Section: Introductionmentioning
confidence: 99%
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