Stochastic identification of temperature effects on the dynamics of a smart composite beam: Assessment of multi-model and global model approaches

Smart Materials and Structures

Volumn 18, Issue 3, 2009, Pages

  Hios, J D ^a   Fassois, S D ^a  

^a UNIVERSITY OF PATRAS   (Greece)

Author keywords

[No Author keywords available]

Indexed keywords

ANALYTICAL MODELING; COMPLEX NATURE; CONSTANT COEFFICIENTS; DAMPING FACTORS; DATA RECORDS; GLOBAL MODEL IDENTIFICATION; GLOBAL MODELS; MODAL PARAMETER UNCERTAINTIES; MULTI-MODEL; NON-PARAMETRIC; PARAMETRIC REPRESENTATIONS; SMART COMPOSITE BEAM; STOCHASTIC IDENTIFICATION; TEMPERATURE DEPENDENCE; TEMPERATURE EFFECTS;

COMPOSITE BEAMS AND GIRDERS; DYNAMICS; FIBER OPTIC SENSORS; MODAL ANALYSIS; STRUCTURAL DYNAMICS; TEMPERATURE; THERMAL EFFECTS;

STOCHASTIC MODELS;

EID: 68549106303     PISSN: 09641726     EISSN: 1361665X     Source Type: Journal    
DOI: 10.1088/0964-1726/18/3/035011     Document Type: Article

References (30)

1. Rao M D, Echempati R and Nadella S 1997 Dynamic analysis and damping of composite structures embedded with viscoelastic layers Composites B 28 547-54
2. Vangipuram P and Ganesan N 2007 Buckling and vibration of rectangular composite viscoelastic sandwich plates under thermal loads Compos. Struct. 77 419-29 (Pubitemid 44689020)
3. Avsec J and Oblak M 2007 Thermal vibrational analysis for simply supported beam and clamped beam J. Sound Vib. 308 514-25
4. Matsunaga H 2007 Free vibration and stability of angle-ply laminated composite and sandwich plates under thermal loading Compos. Struct. 77 249-62
5. Dobson B J and Drew R 1991 Experimental investigation of the effects of temperature on the dynamic properties of a carbon fibre-reinforced plate Composites 22 199-203
6. Galea S C P and White R G 1993 The effect of temperature on the natural frequencies and acoustically induced strains in CFRP plates J. Sound Vib. 164 399-424
7. Zhang P Q, Ruan J H and Lee W Z 2001 Influence of some factors on the damping property of fiber-reinforced epoxy composites at low temperature Cryogenics 41 245-51
8. Chrysochoidis N A, Tzoutzouli S and Saravanos D A 2004 Identifying the temperature effect on the damped response of composite beams using piezoceramic actuators and sensors Proc. 11th European Conf. on Composite Materials (Rhodes) CD-ROM; B129
9. Sefrani Y and Berthelot J 2006 Temperature effect on the damping properties of unidirectional glass fibre composites Composites B 37 346-55
10. Hios J D and Fassois S D 2006 Identification of a global model describing the temperature effects on the dynamics of a smart composite beam Proc. ISMA 2006 (Leuven) CD-ROM; Paper ID 230
11. Hios J D and Fassois S D 2008 Stochastic identification of temperature effects on the dynamics of a smart composite beam: assessment of multi-model and global approaches Proc. ISMA 2008 (Leuven) CD-ROM; Paper ID 131
12. Loyd G M, Wang M L and Sigh V 2000 Observed variations of mode frequencies of a prestressed concrete bridge with temperature Proc. EM2000, 14th Engineering Mechanics Conf. of the American Society of Civil Engineers (Austin) pp1-11
13. Xia Y, Hao H, Zanardo G and Deeks A 2006 Long term monitoring of an RC slab: temperature and humidity effect Eng. Struct. 28 441-52
14. Kim J T, Park J H and Lee B J 2007 Vibration-based damage monitoring in model plate-girder bridges under uncertain temperature conditions Eng. Struct. 29 1354-65
15. Sohn H, Dzwonczyk M, Straser E G, Kiremidjian A S, Law K H and Meng T 1999 An experimental study of temperature effect on modal parameters of the Alamosa canyon bridge Earthq. Eng. Struct. Dyn. 28 879-97
16. Peeters B, Maeck J and De Roeck G 2001 Vibration-based damage detection in civil engineering: excitation sources and temperature effects Smart Mater. Struct. 10 518-27
17. Ko J M, Chak K K, Wang J Y, Ni Y Q and Chan T H T 2003 Formulation of an uncertainty model relating modal parameters and environmental factors by using long-term monitoring data Smart Systems and Nondestructive Evaluation for Civil Infrastructures (San Diego, CA) Proc. SPIE 5057 298-307
18. Ni Y Q, Hua X G, Fan K Q and Ko J M 2005 Correlating modal properties with temperature using long-term monitoring data and support vector machine technique Eng. Struct. 27 1762-73
19. Kay S M 1998 Modern Spectral Estimation (Englewood Cliffs, NJ: Prentice-Hall)
20. Florakis A K, Fassois S D and Hemez F M 2001 MIMO LMS-ARMAX identification of vibrating structures-part II: a critical assessment Mech. Syst. Signal Process. 15 737-58
21. Sakellariou J S and Fassois S D 2007 A functionally pooling framework for the identification of systems under multiple operating conditions Proc. Mediterranean Control Conf. (Athens) CD-ROM; T21-020-040
22. He J and Fu Z F 2001 Modal Analysis (Oxford: Butterworth-Heinemann)
23. The MathWorks™ 2001 Signal Processing Toolbox, Ver. 5 (http://www.mathworks.com)
24. Ljung L 1999 System Identification: Theory for the User (Englewood Cliffs, NJ: Prentice-Hall)
25. Fassois S D 2001 Parametric identification of vibrating structures The Encyclopedia of Vibration ed S G Braun, D J Ewins and S S Rao (New York: Academic) pp673-85
26. Petsounis K A and Fassois S D 2001 Parametric time-domain methods for the identification of vibrating structures-a critical comparison and assessment Mech. Syst. Signal Process. 15 1031-60
27. Andersen P and Brincker R 1999 Estimation of modal parameters and their uncertainties Proc. IMAC 17 (Kissimmee, FL)
28. The MathWorks™ 2001 System Identification Toolbox, Ver. 5 (http://www.mathworks.com)
29. Abramowitz M and Stegun I A 1970 Handbook of Mathematical Functions (New York: Dover)
30. Plagianakos T and Saravanos D 2003 Hybrid multidamped composite plates with viscoelastic composite plies and shunted piezoelectric layers J. Intell. Mater. Syst. Struct. 14 57-66