1990 American Control Conference 1990
DOI: 10.23919/acc.1990.4791130
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Bifurcation Analysis of Surge and Rotating Stall in Axial Flow Compressors

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Cited by 21 publications
(20 citation statements)
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“…[9] analyzed the model, and showed that B parameter was the determined factor of the unstable behavior of the compression system and presented bifurcation theory, which pointed out that this model exhibit a stationary bifurcation at the inception of stall, resulting in hysteresis.…”
Section: A Modeling Compressor Dynamicsmentioning
confidence: 99%
“…[9] analyzed the model, and showed that B parameter was the determined factor of the unstable behavior of the compression system and presented bifurcation theory, which pointed out that this model exhibit a stationary bifurcation at the inception of stall, resulting in hysteresis.…”
Section: A Modeling Compressor Dynamicsmentioning
confidence: 99%
“…Although the idea of taking advantage of a hysteresis loop for exercising active control of a system is not new (see, for example Fu 1988;and Abed, Houpt and Hosny 1993), application to a combustor is novel. The results reported here are the first showing unambiguouly the presence of hysteresis in an unstable combustion chamber.…”
Section: Concludinv Remarksmentioning
confidence: 99%
“…When comparing our full-state feedback controller to the partial-state feedback controller developed in [8], however, this claim cannot be made without a rigorous analysis which is beyond the scope of this 1 For any real numbers a and b, and any positive real k, one has that ab ≤ paper. Our main objective here is rather to show that one can recover the performance of a full-state feedback controller by using output feedback despite the fact that the system is not uniformly completely observable (this point will be made clear in the following).…”
Section: Remarkmentioning
confidence: 99%
“…Since its development, several researchers have used the Moore-Greitzer three state model (MG3) to design stabilizing controllers for stall and surge. The available control approaches may be divided into three main categories: 1) Linearization and linear perturbation models (e.g., [21,18,5] among others); 2) Bifurcation analysis (e.g., [11,12,6,16,1]); and 3) Lyapunov based methods (e.g., [8,4,20]). Most existing results focus on the development of state feedback controllers which may not be implementable.…”
Section: Introduction and Problem Descriptionmentioning
confidence: 99%