BWR stability monitoring using adaptive methods

Annals of Nuclear Energy

Volumn 30, Issue 7, 2003, Pages 755-773

  Navarro Esbri J ^a   Ginestar, D ^b   Verdu G ^b  

^a UNIVERSITAT JAUME I   (Spain)

^b UNIVERSITAT POLITÈCNICA DE VALÈNCIA   (Spain)

Author keywords

[No Author keywords available]

Indexed keywords

BOILING WATER REACTORS; IDENTIFICATION (CONTROL SYSTEMS); KALMAN FILTERING; NEUTRONS; SPURIOUS SIGNAL NOISE; SYSTEM STABILITY;

ADAPTIVE METHODS;

NUCLEAR PHYSICS;

EID: 0037404243     PISSN: 03064549     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0306-4549(02)00145-7     Document Type: Article

References (16)

1. Demmel J.W. Applied Numerical Linear Algebra. 1997;SIAM, Philadelphia, USA.
2. Edelman A., Murakami H. Polynomial roots from companion matrix eigenvalues. Mathematics of Computation. 64(210):1995;763-776.
3. Ljung L. System Identification. Theory for the User. 1999;Prentice Hall, Upper Saddle River, NJ.
4. March-Leuba J., Cacuci D.G., Perez R.B. Nonlinear dynamics and stability of boiling water reactors. part-1 qualitative analysis Nuclear Science and Engineering. 93:1986;111-123.
5. Mori, M., Kaino, M., Kanemoto, S., Enomoto, M., Ebata, S., Tsunoyama, S., 2002. Development of advanced core noise monitoring system for BWRs. In: Proceedings of SMORN VIII, Göteborg, Sweden, 27-31 May.
6. Navarro-Esbrí, J., Ginestar, D., Verdú, G., 2002. Time dependence of linear stability parameters of a BWR. In: Proceedings of SMORN VIII, Göteborg, Sweden, 27-31 May.
7. Ogata K. Discrete-Time Control Systems. 1987;Prentice Hall, Upper Saddle River, NJ.
8. Otaduy P.J., March-Leuba, J., 1990. LAPUR User's Guide. NUREG/CR-5421 ORNL/TM-11285.
9. Saad Y. Numerical Methods for Large Eigenvalue Problems. 1992;Manchester University Press, Manchester.
10. Schlögl A., Flotzinger D., Pfurtscheller G. Adaptative autoregressive modeling used for single-trial EEG classification. Biomedizinische Technik. 42:1997;162-167.
11. Suzudo T., Türkcan E., Verhoef H. Monitoring and analysis of nuclear power plant signals based on nonlinear dynamical methodology. Journal of Nuclear Science and Technology. 34(3):1997;240-247.
12. Van der Hagen T.H.J.J., Pázsit I., Thomson O., Bengt M. Methods for the determination of the in-phase and out-of-phase stability characteristics of a bolling water reactor. Nuclear Technology. 107:1994;193-214.
13. Van der Hagen T.H.J.J., Zboray R., de Kruijf W.J.M. Questioning the use of the decay ratio in BWR stability monitoring. Ann. Nucl. Energy. 27:2000;727-732.
14. Verdú, G., Ginestar, D., Muñoz-Cobo, J.L., Navarro-Esbrí, J., Palomo, M.J., Lansaker, P., Conde, J.M., Recio, M., Sartori, E., (2001). Forsmark 1 & 2 Stability Benchmark. Time Series Analysis Methods for Oscillations during BWR Operation. Final Report NEA/NSC/DOC(2001)2.
15. Young P.C. Time-variable parameter and trend estimation in non-stationary economic time series. Journal of Forecasting. 13:1994;179-210.
16. Young P.C. Nonstationary time series analysis and forecasting. Progress in Environmental Science. 1(1):1999;3-48.