Abstract
Monitoring systems are proposed for the detection of incipient instability in axial flow compression systems. The work employs generic features associated with the response to noise inputs of systems bordering on instability. Based on these generic features, a closed-loop monitoring system is proposed. Numerical simulation is used to illustrate the operation of the proposed closed-loop monitoring system.
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Kim, T., 'Noisy precursors for nonlinear system instability with application to axial flow compressors', Ph.D. Thesis, University of Maryland, 1997.
Kim, T. and Abed, E. H., 'Closed-loop monitoring systems for detecting incipient instability', in Proceedings of the 37th IEEE Conference on Control and Decision, Tampa, FL, 1998, pp. 3033–3039.
Kim, T. and Abed, E. H., 'Closed-loop monitoring systems for detecting incipient instability', IEEE Transactions on Circuits and Systems – I: Fundamental Theory and Applications, to appear.
Wiesenfeld, K., 'Noisy precursors of nonlinear instabilities', Journal of Statistical Physics 38, 1985, 1071–1097.
Paduano, J. D., Valavani, L., Epstein, A. H., Greitzer, E. M., and Guenette, G. R., 'Modeling for control of rotating stall', Automatica 30, 1994, 1357–1373.
Adomaitis, R. A. and Abed, E. H., 'Local nonlinear control of stall inception in axial flow compressors', in Proceedings 29th Joint Propulsion Conference and Exhibit, Monterey, CA, 1993, AIAA Paper 93-2230.
Wang, H., Adomaitis, R. A., and Abed, E. H., 'Active stabilization of rotating stall in axial compressors', in Proceedings IEEE Regional Conference on Aerospace Control Systems, Thousand Oaks, CA, 1993, pp. 498–502.
Liaw, D.-C. and Abed, E. H., 'Stability analysis and control of rotating stall', in Proceedings of NOLCOS'92: Nonlinear Control System Design Symposium, 1992, pp. 88–93.
Paduano, J. D., Epstein, A. H., Valavani, L., Longley, J. P., Greitzer, E. M., and Guenette, G. R., 'Active control of rotating stall in a low-speed axial compressor', ASME Journal of Turbomachinery 115, 1993, 48–56.
Greitzer, E. M., 'Surge and rotating stall in axial compressors, Part I: Theoretical compression system model', ASME Journal of Engineering for Power 98, 1976, 190–198.
Moore, F. K. and Greitzer, E. M., 'A theory of post-stall transients in axial compression systems: Part I. Development of equations', ASME Journal of Engineering for Gas Turbines and Power 108, 1986, 68–76.
Mezić, I., 'A large-scale theory of axial compression system dynamics', Preprint, University of California at Santa Barbara, 1998.
Banaszuk, A., Hauksson, H. A., and Mezić, I., 'A backstepping controller for a nonlinear partial differential equation model of compression system instabilities', SIAM Journal of Control and Optimization, to appear.
Huppert, M. C., 'Compressor surge', in Aerodynamic Design of Axial-Flow Compressors, I. A. Johnsen and R. O. Bullock (eds.), NASA SP 36, National Aeronautics and Space Administration, Washington, DC, 1965, pp. 331–340.
Liaw, D.-C. and Abed, E.H., 'Active control of compressor stall inception: A bifurcation-theoretic approach', Automatica 32, 1996, 109–115.
Hosny, W., Leventhal, L., and Steenken, W., 'Active stabilization of multistage axial-compressor aerodynamic system instabilities', in ASME Gas Turbine Conference, 1991.
Poinsot, T., Bourienne, F., Candel, S., Esposito, E., and Lang, W., 'Suppression of combustion instabilities by active control', ASME Journal of Propulsion 5, 1988, 14–20.
Garnier, V. H. and Epstein, A. H., and Greitzer, E.M., 'Rotating waves as a stall inception indication in axial compressors', ASME Journal of Turbomachinery 113, 1991, 290–302.
Day, I. J., 'Stall inception in axial flow compressors', in ASME Gas Turbine Conference, 1991, pp. 1–9.
Franklin, G., Powell, J., and Emami-Naeini, A., Feedback Control of Dynamic Systems, Addison-Wesley, New York, 1991.
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Kim, T., Abed, E.H. Closed-Loop Stability Monitoring of Axial Flow Compression Systems. Nonlinear Dynamics 20, 181–196 (1999). https://doi.org/10.1023/A:1004596213600
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DOI: https://doi.org/10.1023/A:1004596213600