Dynamics of Civil Structures, Volume 2

9 Damaged Metamaterials: Structural Health Monitoring and Damage Tolerance 89 6. Reynolds, M., Daley, S.: An active viscoelastic metamaterial for isolation applications. Smart Mater. Struct. 23(4), 045030 (2014) 7. Phani, A.S., Hussein, M.I.: Elastodynamics of lattice materials. In: Dynamics of Lattice Materials, pp. 53–59 (2017). cited By 55 8. Zhou, X., Liu, X., Hu, G.: Elastic metamaterials with local resonances: an overview. Theor. Appl. Mech. Lett. 2(4), 041001 (2012) 9. Chang, I.L., Liang, Z.X., Kao, H.W., Chang, S.H., Yang, C.Y.: The wave attenuation mechanism of the periodic local resonant metamaterial. J. Sound Vib. 412, 349–359 (2018) 10. Bao, H., Wu, C., Zheng, W., Yan, B.: Vibration bandgap of a locally resonant beam considering horizontal springs. JVC/J. Vib. Control (March 2020) (2021) 11. Elmadih, W., Chronopoulos, D., Syam, W.P., Maskery, I., Meng, H., Leach, R.K.: Three-dimensional resonating metamaterials for lowfrequency vibration attenuation. Sci. Rep. 9(1), 1–8 (2019) 12. Matlack, K.H., Bauhofer, A., Krödel, S., Palermo, A., Daraio, C.: Composite 3D-printed metastructures for low frequency and broadband vibration absorption. Proc. Natl. Acad. Sci. U. S. A. 113(30), 8386–8390 (2016) 13. Raza, I.M.H., Lannucci, L., Curtis, P.T.: Additive manufacturing of locally resonant composite metamaterials. In: ECCM 2016 - Proceeding of the 17th European Conference on Composite Materials, April 2016 14. Yang, X.W., Lee, J.S., Kim, Y.Y.: Effective mass density based topology optimization of locally resonant acoustic metamaterials for bandgap maximization. J. Sound Vib. 383, 89–107 (2016) 15. Li, L., Cai, A.: Low-frequency band gap mechanism of torsional vibration of lightweight elastic metamaterial shafts. Eur. Phys. J. Appl. Phys. 75(1), 10501 (2016) 16. Meng, H., Chronopoulos, D., Fabro, A.T., Maskery, I., Chen, Y.: Optimal design of rainbow elastic metamaterials. Int. J. Mech. Sci. 165, 105185 (2020) 17. Li, Y., Li, H.: Bandgap merging and widening of elastic metamaterial with heterogeneous resonator. J. Phys. D: Appl. Phys. 53(47), 475302 (2020) 18. Judge, J.A., Houston, B.H., Photiadis, D.M., Herdic, P.C.: Effects of disorder in one-and two-dimensional micromechanical resonator arrays for filtering. J. Sound Vib. 290(3–5), 1119–1140 (2006) 19. Yuan, J., Scarpa, F., Allegri, G., Titurus, B., Patsias, S., Rajasekaran, R.: Efficient computational techniques for mistuning analysis of bladed discs: a review. Mech. Syst. Signal Process. 87, 71–90 (2017) 20. Langley, R.S.: Wave transmission through one-dimensional near periodic structures: optimum and to random disorder. J. Sound Vib. 188(5), 717–743 (1995) 21. Gao, D., Zeng, X., Liu, X., Han, K.: Resonant modes of one-dimensional metamaterial containing Helmholtz resonators with point defect. J. Mod. Phys. 08(10), 1737–1747 (2017) 22. Qureshi, A., Li, B., Tan, K.T.: Numerical investigation of band gaps in 3d printed cantilever-in-mass metamaterials. Sci. Rep. 6, 28314 (2016) 23. Elmadih, W., Syam, W.P., Maskery, I., Chronopoulos, D., Leach, R.: Mechanical vibration bandgaps in surface-based lattices. Addit. Manuf. 25(2018), 421–429 (2019) 24. Bagchi, A., Humar, J., Xu, H., Noman, A.S.: Model-based damage identification in a continuous bridge using vibration data. J. Perform. Constr. Facil. 24(2), 148–158 (2010) 25. Xu, Y.F., Zhu, W.D., Smith, S.A.: Non-model-based damage identification of plates using principal, mean and gaussian curvature mode shapes. J. Sound Vib. 400, 626–659 (2017) 26. Farrar, C.R., Doebling, S.W., Nix, D.A.: Vibration–based structural damage identification. Philos. Trans. R. Soc. Lond. Ser. A: Math. Phys. Eng. Sci. 359(1778), 131–149 (2001) 27. Fan, W., Qiao, P.: Vibration-based damage identification methods: a review and comparative study. Struct. Health Monit. 10(1), 83–111 (2011) 28. Sangiuliano, L., Claeys, C., Deckers, E., Desmet, W.: Influence of boundary conditions on the stop band effect in finite locally resonant metamaterial beams. J. Sound Vib. 473, 115225 (2020) 29. Mace, B.R., Duhamel, D., Brennan, M.J., Hinke, L.: Finite element prediction of wave motion in structural waveguides. J. Acoust. Soc. Am. 117(5), 2835–2843 (2005)

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