An effective method for determination of elastic constants of materials using multiresolution analysis

[1] A.W. Leiss, The free vibration of rectangular plates, Journal of sound and vibration, 1973. LeissA.W. The free vibration of rectangular plates Journal of sound and vibration 1973 Search in Google Scholar

[2] L.R. Deobald, R.F. Gmson, Determination of elastic constants of orthotropic plates a modal analysis technique, sound and vibration, 1988. DeobaldL.R. GmsonR.F. Determination of elastic constants of orthotropic plates a modal analysis technique sound and vibration 1988 Search in Google Scholar

[3] Shun –Fa Hwang, Chao-Shui Chang, Determination of elastic constant of materials by vibration testing, Composite Structures, 2000. HwangShun –Fa ChangChao-Shui Determination of elastic constant of materials by vibration testing Composite Structures 2000 Search in Google Scholar

[4] C. Maletta, L. Pagnotta, The determination of mechanical properties of composite laminates using genetic algorithms, Mechanics and Materials in Design, 199–211, 2004. MalettaC. PagnottaL. The determination of mechanical properties of composite laminates using genetic algorithms Mechanics and Materials in Design 199 211 2004 Search in Google Scholar

[5] M. Alfano, L. Pagnotta, Inverse procedure for determining the material constants of Isotropic square plates by impulse excitation of vibration, Applied Mechanics and materials, 3–4, 2005. AlfanoM. PagnottaL. Inverse procedure for determining the material constants of Isotropic square plates by impulse excitation of vibration Applied Mechanics and materials 3 4 2005 Search in Google Scholar

[6] Alain Giraudeau, Fabrice Pierron, Baoqiao, An alternative to modal analysis for material stiffness and damping identification from vibration plates, Sound and vibration, 329, 2010. GiraudeauAlain PierronFabrice Baoqiao An alternative to modal analysis for material stiffness and damping identification from vibration plates Sound and vibration 329 2010 Search in Google Scholar

[7] Frederic Ablitzera, Charler Pezerat, Identification of stiffness and damping properties of plates by using the local equation of motion, sound and vibration, 333, 2014. AblitzeraFrederic PezeratCharler Identification of stiffness and damping properties of plates by using the local equation of motion sound and vibration 333 2014 Search in Google Scholar

[8] Lilliam Alvarez Díaza, María T. Martín, Victoria Vampab Daubechies wavelet beam and plate finite elements Finite Elements in Analysis and Design 45 (2009) 200 – 209. DíazaLilliam Alvarez MartínMaría T. VampabVictoria Daubechies wavelet beam and plate finite elements Finite Elements in Analysis and Design 45 2009 200 209 Search in Google Scholar

[9] Li Ma, Su Zhang, Li Cheng A 2D Daubechies wavelet model on the vibration of rectangular plates containing strip indentations with a parabolic thickness profile Journal of Sound and Vibration 429 (2018). MaLi ZhangSu ChengLi A 2D Daubechies wavelet model on the vibration of rectangular plates containing strip indentations with a parabolic thickness profile Journal of Sound and Vibration 429 2018 Search in Google Scholar

[10] Giuseppe Failla, Massimiliano Pappatico, A wavelet-based spectrum for non-stationary processes Mechanics Research Communications 38 (2011). FaillaGiuseppe PappaticoMassimiliano A wavelet-based spectrum for non-stationary processes Mechanics Research Communications 38 2011 Search in Google Scholar

[11] Kwanghun Kim, Changrok Kim, Kwangil An, Songhun Kwak, Kumchol Ri, Kumsun Ri, Application of Haar wavelet discretization method for free vibration analysis of inversely coupled composite laminated shells International Journal of Mechanical Sciences 204 (2021). KimKwanghun KimChangrok AnKwangil KwakSonghun RiKumchol RiKumsun Application of Haar wavelet discretization method for free vibration analysis of inversely coupled composite laminated shells International Journal of Mechanical Sciences 204 2021 Search in Google Scholar

[12] Sang-Gil Park, Hyoun-Jin Sim, Hae-Jin Lee and Jae-Eung Oh, Application of non-stationary signal characteristics using wavelet packet transformation Journal of Mechanical Science and Technology 22 (2008). ParkSang-Gil SimHyoun-Jin LeeHae-Jin OhJae-Eung Application of non-stationary signal characteristics using wavelet packet transformation Journal of Mechanical Science and Technology 22 2008 Search in Google Scholar

[13] Seyyed Ali Mousavi Gavgani, Amir Ahmadnejad Zarnaghi and Sajad Heydari, Structural damage detection from dynamic responses of the bridge deck under a moving load using DWT. Advances in Bridge Engineering (2022). GavganiSeyyed Ali Mousavi ZarnaghiAmir Ahmadnejad HeydariSajad Structural damage detection from dynamic responses of the bridge deck under a moving load using DWT Advances in Bridge Engineering 2022 Search in Google Scholar