F. Fahy and J. Walker, Fundamentals of Noise and Vibration, 1998.

M. P. Norton and D. G. Karczub, Fundamentals of Noise and Vibration Analysis for Engineers, 2003.

A. Thumann and R. K. Miller, Fundamentals of Noise Control Engineering, 1986.

F. J. Plantema, Sandwich construction: the Bending and Buckling of Sandwich Beams, Plates and Shells, 1966.

H. G. Allen and Z. N. Feng, Classification of structural sandwich panel behaviour, pp.1-12, 1997.

E. Nilsson and A. C. Nilsson, Prediction and measurement of some dynamic properties of sandwich structures with honeycomb and foam cores, J. Sound Vib, vol.251, issue.3, pp.409-430, 2002.

S. S. Tavalaelly, Wave Propagation in Sandwich Structures, 2001.

I. M. Daniel and J. L. , Abot, Fabrication, testing and analysis of composite sandwich beams, Compos. Sci. Technol, vol.60, pp.2455-2463, 2000.

A. D. Nashif and D. I. Jones, Vibration Damping, 1985.

P. R. Cunningham and R. G. White, A new measurement technique for the estimation of core shear strain in closed sandwich structures, Compos. Struct, vol.51, pp.319-334, 2001.

T. Saito and R. D. Parbery, Parameter identification for aluminium honeycomb sandwich panels based on orthotropic Timoshenko beam theory, J. Sound Vib, vol.208, issue.2, pp.271-287, 1997.

Y. Shi, H. Sol, and H. Hua, Material parameter identification of sandwich beams by an inverse method, J. Sound Vib, vol.290, pp.1234-1255, 2006.

F. M. Guillot and D. H. Trivett, Complete elastic characterization of viscoelastic materials by dynamic measurements of the complex bulk and Young's moduli as a function of temperature and hydrostatic pressure, J. Sound Vib, vol.330, pp.3334-3351, 2011.

T. Pritz, Measurement methods of complex Poisson's ratio of viscoelastic materials, Appl. Acoust, vol.60, issue.3, pp.279-292, 2000.

D. Backstr?-om, Vibration of Sandwich Beams, 2006.

C. A. Gallimore, Passive Viscoelastic Constrained Layer Damping Application for a Small Aircraft Landing Gear System, 2008.

J. Wojtowicki, L. Jaouen, and R. Panneton, A new approach for the measurement of damping properties of materials using the Oberst beam, Rev. Sci. Instrum, vol.75, issue.8, pp.2569-2574, 2004.

, ASTM International, ASTM E756-05-standard Test Method for Measuring Vibration-damping Properties of Materials, 2010.

D. Ross, E. E. Ungar, and E. M. Kerwin, Damping of Plate Flexural Vibrations by Means of Viscoelastic Laminae, American Society of Mechanical Engineering, pp.49-87, 1959.

A. D. Nashif and D. I. Jones, Vibration Damping, pp.203-212, 1985.

F. S. Barbosa and M. C. Farage, A finite element model for sandwich viscoelastic beams: experimental and numerical assessment, J. Sound Vib, vol.317, pp.91-111, 2008.

E. Barkanov, E. Skukis, and B. Petitjean, Characterisation of viscoelastic layers in sandwich panels via an inverse technique, J. Sound Vib, vol.327, pp.402-412, 2009.

I. Elkhaldi, I. Charpentier, and E. M. Daya, A gradient method for viscoelastic behaviour identification of damped sandwich structures, C. R. Mecanique, vol.340, pp.619-623, 2012.

M. Martinez-agirre and M. J. Elejabarrieta, Dynamic characterization of high damping viscoelastic materials from vibration test data, J. Sound Vib, vol.330, pp.3930-3943, 2011.

F. Cort-es and M. J. Elejabarrieta, An approximate numerical method for the complex eigenproblem in systems characterised by a structural damping matrix, J. Sound Vib, vol.296, pp.166-182, 2006.

T. Wassereau, C. P. Ablitzer, J. Ezerat, and . Guyader, Experimental identification of flexural and shear complex moduli by inverting the Timoshenko beam problem, J. Sound Vib, vol.399, pp.86-103, 2017.
URL : https://hal.archives-ouvertes.fr/hal-02111809

W. Sun, Z. Wang, X. Yan, and M. Zhu, Inverse identification of the frequency-dependent mechanical parameters of viscoelastic materials based on the measured FRFs, Mech. Syst. Signal Process, vol.98, pp.816-833, 2018.

A. K. Chopra, Dynamics of Structures, 2007.

D. K. Rao, Frequency and loss factors of sandwich beams under various boundary conditions, Mech. Eng. Sci, vol.20, pp.271-282, 1978.

H. Hu, S. Belouettar, M. Potier-ferry, and E. M. Daya, Review and assessment of various theories for modeling sandwich composites, Compos. Struct, vol.84, issue.3, pp.282-292, 2008.

M. Bilasse, E. M. Daya, and L. Azrar, Linear and nonlinear vibrations analysis of viscoelastic sandwich beams, J. Sound Vib, vol.329, pp.4950-4969, 1992.

M. L. Soni, Finite element analysis of viscoelastically damped sandwich structures, Shock Vib. Bull, vol.55, issue.1, pp.97-109, 1981.

E. M. Daya and M. Potier-ferry, A numerical method for nonlinear eigenvalue problems at application to vibrations of viscoelastic structures, Comput. Struct, vol.79, issue.5, pp.533-541, 2001.

B. Ma and J. He, A finite element analysis of viscoelastically damped sandwich plates, J. Sound Vib, vol.152, issue.1, pp.107-123, 1992.

L. Duigou, E. M. Daya, and M. Potier-ferry, Iterative algorithms for nonlinear eigenvalue problems. Application to vibrations of viscoelastic shells, Comput. Meth. Appl. Mech. Eng, vol.192, pp.1323-1335, 2003.

X. Chen, H. L. Chen, and X. L. Hu, Damping prediction of sandwich structures by order-reduction-iteration approach, J. Sound Vib, vol.222, issue.5, pp.803-812, 1999.

E. E. Ungar and E. M. Kerwin, Loss factors of viscoelastic systems in terms of energy concepts, J. Acoust. Soc. Am, vol.34, issue.7, pp.954-957, 1962.

J. Wilkinson, The Algebraic Eigenvalue Problem, 1965.

R. Rickards, A. Chate, and E. Barkanov, Finite element analysis of damping the vibrations of laminated composites, Comput. Struct, vol.47, issue.6, pp.1005-1015, 1993.

K. Schreiber, Nonlinear Eigenvalue Problems: Newton-type Methods and Nonlinear Rayleigh Functionals, 2008.

H. Voss, An Arnoldi method for nonlinear eigenvalue problems, BIT Numer. Math, vol.444, pp.387-401, 2004.

H. Voss, A Jacobi-Davidson method for nonlinear and non symmetric eigenproblems, Comput. Struct, vol.85, pp.1284-1292, 2007.

M. Hamdaoui, A. Komlan, and E. M. Daya, Comparison of non-linear eigensolvers for modal analysis of frequency dependent laminated viscoelastic sandwich plates, Finite Elem. Anal. Des, vol.121, 2016.

I. Charpentier and M. Potier-ferry, Diff erentiation automatique de la m ethode asymptotique num erique typ ee: l'approche Diamant, C.R. M ecanique, vol.336, pp.336-340, 2008.

Y. Koutsawa, I. Charpentier, E. M. Daya, and M. Cherkaoui, A generic approach for the solution of nonlinear residual equations. Part I: the Diamant toolbox, Comput. Meth. Appl. Mech. Eng, vol.198, issue.3e4, pp.572-577, 2008.
URL : https://hal.archives-ouvertes.fr/hal-00374092

M. Bilasse, I. Charpentier, E. M. Daya, and Y. Koutsawa, A generic approach for the solution of nonlinear residual equations. Part II: homotopy and complex nonlinear eigenvalue method, Comput. Meth. Appl. Mech. Eng, vol.198, pp.3999-4004, 2009.

U. Zsolt, L. Lasdon, J. C. Plummer, F. Glover, J. Kelly et al., Scatter search and local NLP solvers: a multistart framework for global optimization, INFORMS J. Comput, vol.19, issue.3, pp.328-340, 2007.

, American Society for Testing and Materials, ASTM E 756e04e1, Standard Test Method for Measuring Vibration-Damping Properties of Materials, Book of Standards, vol.04, 2004.