참고문헌
- Argoul, P. and Erlicher, S. (2005), "On the use of continuous wavelet analysis for modal identification", Mechanical Modelling and Computational Issues in Civil Engineering, Lecture Notes in Applied and Computational Mechanics, Volume 23, 359-368.
- Argoul, P., Erlicher, S. and Nguyen, T.M. (2005), "Free oscillations of a beam with a local non- linearity: comparison of mechanical modeling and experiments by means of wavelet analysis", ASME International Design Engineering Technical Conferences and Computers and Information in Engineering Conferences, Long Beach, California, USA, 24th- 28th September.
- Argoul, P. and Le, T.P. (2003), "Instantaneous indicators of structural behaviour based on continuous Cauchy wavelet transform", Mech. Syst. Signal Pr., 17(1), 243-250. https://doi.org/10.1006/mssp.2002.1557
- Carmona, R., Hwang, W.L. and Torresani, B. (1998), Practical time-frequency analysis, Academic Press, New York, USA.
- Carmona, R., Hwang, W.L. and Torresani, B. (1999), "Multiridge detection and time-frequency reconstructions", IEEE T. Signal Proces., 47(2), 480-492. https://doi.org/10.1109/78.740131
- Chakraborty, A., Basua, B. and Mitra, M. (2006), "Identification of modal parameters of a mdof system by modified Littlewood-Paley wavelet packets", J. Sound Vib., 295(3-5), 827-837. https://doi.org/10.1016/j.jsv.2006.01.037
- Erlicher, S. and Argoul, P. (2007), "Modal identification of linear non-proportionally damped systems by wavelet transform", Mech. Syst. Signal Pr., 21(3), 1386-1421. https://doi.org/10.1016/j.ymssp.2006.03.010
- Grossmann, A. and Morlet, J. (1984), "Decomposition of hardy functions into square integrable wavelets of constant shapes", SIAM J. Math. Anal., 15(4), 723-736. https://doi.org/10.1137/0515056
- Kougioumtzoglou, I.A. and Spanos, P.D. (2013), "An identification approach for linear and nonlinear time-variant structural via harmonic wavelet", Mech. Syst. Signal Pr., 37(1-2), 338-352. https://doi.org/10.1016/j.ymssp.2013.01.011
- Lardies, J. (2002), "Identification of modal parameters using the wavelet transform", Int. J. Mech. Sci., 44(11), 2263-2283. https://doi.org/10.1016/S0020-7403(02)00175-3
- Lardies, J. and Ta, M.N. (2005), "A wavelet based approach for the identification of damping in non-linear oscillators", Int. J. Mech. Sci., 47(8), 1262-1281. https://doi.org/10.1016/j.ijmecsci.2005.04.010
- Le, T.P. and Argoul, P. (2004), "Continuous wavelet transform for modal identification using free decay response", J. Sound Vib., 277(1-2), 73-100. https://doi.org/10.1016/j.jsv.2003.08.049
- Maia, N.M.M., Silva, J.M.M., He, N.J., Lieven, N.A.J., Lin, R.M., Skingle, G.W., To, W.M. and Urgueira, A.P.V. (1998), Theoretical and experimental modal analysis, Research Studies Press Ltd., Hertfordshire, England.
- Mallat, S. (1999), A wavelet tour of signal processing, Elsevier Academic Press, Sang Diego.
- Marchesiello, S., Bedaoui, S., Garibaldi, L. and Argoul, P. (2009), "Time-dependent identification of a bridge-like structure with crossing loads", Mech. Syst. Signal Pr., 23(6), 2019-2028. https://doi.org/10.1016/j.ymssp.2009.01.010
- Mensler, M. (1999), "Analyse et etude comparative de methodes d'identification des systemes a representation continue : developpement d'une boite a outils logicielle Universite Henri Poincare"-Nancy, France. ("Analysis and comparative study of continuous-time system identification techniques. Development of the CONTSID toolbox", PhD thesis, Henri Poincare University, Nancy 1, French)
- Pacheco, R.P. and Steffen, V.Jr. (2002), "Using orthogonal functions for identification and sensitivity analysis of mechanical systems", J. Vib. Control, 8(7), 993-1021. https://doi.org/10.1177/107754602029583
- Remond, D., Neyrand, J., Aridon, G. and Dufour, R. (2008), "On the improved use of Chebyshev expansion for mechanical system identification", Mech. Syst. Signal Pr., 22(2), 390-407. https://doi.org/10.1016/j.ymssp.2007.07.011
- Rouby, C., Remond, D. and Argoul, P. (2010), "Orthogonal polynomials or wavelet analysis for mechanical system direct identification", Ann. Solid Struct. Mech., 1(1), 41-58. https://doi.org/10.1007/s12356-009-0005-1
- Slavic, J., Simonovski, I. and Boltezar, M. (2003), "Damping identification using a continuous wavelet transform: application to real data", J. Sound Vib., 262(2), 291-307. https://doi.org/10.1016/S0022-460X(02)01032-5
- Staszewski, W.J. (1997), "Identification of damping in MDoF systems using time-scale decomposition", J. Sound Vib., 203(2), 283-305. https://doi.org/10.1006/jsvi.1996.0864
- Staszewski, W.J. (1998), "Identification of nonlinear systems using multi-scale ridges and skeletons of the wavelet transform", J. Sound Vib., 214(4), 639-658. https://doi.org/10.1006/jsvi.1998.1616
- Tan, J.B., Liu, Y., Wang, L. and Yang, W.G. (2007), "Identification of modal parameters of a system with high damping and closely spaced modes by combining continuous wavelet transform with pattern search", Mech. Syst. Signal Pr., 22(5), 1055-1060.
- U lker-Kaustell, M. and Karoumi, R. (2011), "Application of the continuous wavelet transform on the free vibration of a steel-concrete composite railway bridge", Eng. Struct., 33(3), 911-919. https://doi.org/10.1016/j.engstruct.2010.12.012
피인용 문헌
- Effect of higher modes and multi-directional seismic excitations on power plant liquid storage pools vol.8, pp.3, 2015, https://doi.org/10.12989/eas.2015.8.3.779