Damping Model of Fiber Reinforced Composites and Factors Affecting Damping and Dynamic Response
Source abstract
Abstract
A damping model of fiber reinforced composites was established in this study. Meanwhile, the accuracy of the damping model was verified through experiments. Subsequently, the factors affecting the damping ratio and dynamic response under sinusoidal excitation force of fiber reinforced composites were explored and the measures improving the damping ratio were proposed. The damping model of the fiber reinforced composite was applied to its dynamic equation, and then the dynamic response curves were calculated by the direct time integration method, and the calculated dynamic response curves were compared with the experimental dynamic response curves. The two groups of curves almost coincided, verifying the excellent accuracy of the damping model. Additionally, this study discussed the effects of the fiber volume fraction, the thickness of each layer, the number of layers, the orientation of laying-up, and the sequence of layers on the damping ratio and dynamic response of composite material laminates. The damping model proposed in this paper was suitable for calculating the response curves of composite laminates under sinusoidal concentrated loads. The damping model can be used to calculate the response of the laminate in the elastic range. The accuracy of the model was verified through experiments in the frequency range of 10–200 Hz. The method of calculating the dynamic response of fiber reinforced composites proposed in this study can be easily inserted into the finite element analysis software and directly applied to engineering practice.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Composite Structure Analysis and Optimization · Structural Behavior of Reinforced Concrete · Mechanical Behavior of Composites
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (43)
Show source-provided references
1. Kundalwal, S.I.: Review on micromechanics of nano-and micro-fiber reinforced composites. Polym. Compos. 39(12), 4243–4274 (2018)10.1002/pc.24569 ↗
2. Treviso, A., Van, G.B., Mundo, D., Tournour, M.: Damping in composite materials: Properties and models. Compos. B Eng. 78(9), 144–152 (2015)10.1016/j.compositesb.2015.03.081 ↗
3. Ishikawa, T.: The Present Status of the use of Composite Materials in Aircraft Structures - Current Technological Trends. Science & Technology in Japan. 111, 18–23 (2015)
4. Harris, C.E., Shuart, M.J., Starnes, J.H.: Design and Manufacturing of Aerospace Composite Structures. State-of-the-Art Assessment. J. Aircr. 39(4), 545–560 (2002)
5. Golla, D.F., Hughes, P.C.: Dynamics of viscoelastic structures: A time-domain finite element formulation. J. Appl. Mech. 52(4), 897–906 (1986)10.1115/1.3169166 ↗
6. Hwang, S.J., Gibson, R.F., Singh, J.: Decomposition of coupling effects on damping of laminated composites under flexural vibration. Compos. Sci. Technol. 43(2), 159–169 (1992)10.1016/0266-3538(92)90006-O ↗
7. Hwang, S.J., Gibson, R.F.: Prediction of fiber-matrix interphase effects on damping of composites using a micromechanical strain energy/finite element approach. Compos. Eng. 3(10), 975–984 (1993)10.1016/0961-9526(93)90005-5 ↗
8. Maheri, M.R., Adams, R.D.: Finite-element prediction of modal response of damped layered composite panels. Compos. Sci. Technol. 55(1), 13–23 (1995)10.1016/0266-3538(95)00074-7 ↗
9. Lin, D.X., Ni, R.G., Adams, R.D.: Prediction and Measurement of the Vibrational Damping Parameters of Carbon and Glass Fibre-Reinforced Plastics Plates. J. Compos. Mater. 18(2), 132–152 (1984)10.1177/002199838401800204 ↗
10. Rikards, R., Chate, A., Korjakin, A.: Vibration and damping analysis of laminated composite plates by the finite element method. Eng. Comput. 12(1), 61–74 (1995)10.1108/02644409510799479 ↗
11. Plagianakos, T.S., Saravanos, D.A.: High-order layerwise mechanics and finite element for the damped dynamic characteristics of sandwich composite beams. Int. J. Solids Struct. 41(24–25), 6853–6871 (2004)10.1016/j.ijsolstr.2004.05.038 ↗
12. Mahi, A E., Assarar, M., Sefrani, Y., Berthelot, J, M.: Damping Analysis Of Orthotropic Composite Materials And Laminates. Compos. B Eng. 39b(7–8), 1069–1076 (2008)10.1016/j.compositesb.2008.05.003 ↗
13. Assarar, M., El-Mahi, A., Berthelot, J.M.: Damping Analysis of Sandwich Composite Materials. J. Compos. Mater. 43(13), 1461–1485 (2009)10.1177/0021998308105863 ↗
14. Al-Huniti, N., Al-Faqs, F., Zaid, O.A.: Finite Element Dynamic Analysis of Laminated Viscoelastic Structures. Appl. Compos. Mater. 17(4), 489–498 (2010)10.1007/s10443-010-9170-y ↗
15. Ben, B.S., Ben, B.A., Kweon, S.H., Yang, S.H.: Structural damping of composite materials using combined FE and lamb wave method. Struct. Eng. Mech. 51(6), 1047–1065 (2014)10.12989/sem.2014.51.6.1047 ↗
16. Kundalwal, S.I., Ray, M.C.: Smart damping of fuzzy fiber reinforced composite plates using 1–3 piezoelectric composites. J. Vib. Control 22(6), 1526–1546 (2016)10.1177/1077546314543726 ↗
17. Kundalwal, S.I., Meguid, S.A.: Effect of carbon nanotube waviness on active damping of laminated hybrid composite shells. Acta Mech. 226(6), 2035–2052 (2015)10.1007/s00707-014-1297-8 ↗
18. Wei, Y.T., Gui, L.J., Yang, T.Q.: Prediction of the 3-D effective damping matrix and energy dissipation of viscoelastic fiber composites. Compos. Struct. 54(1), 49–55 (2001)10.1016/S0263-8223(01)00069-1 ↗
19. Ohta, Y., Narita, Y., Nagasaki, K.: On the damping analysis of FRP laminated composite plates. Compos. Struct. 57, 169–175 (2002)10.1016/S0263-8223(02)00080-6 ↗
20. Dalenbring, M.: An explicit formulation of a three-dimensional material damping model with transverse isotropy. Int. J. Solids Struct. 39(1), 225–249 (2002)10.1016/S0020-7683(01)00158-5 ↗
21. Kobayashi, K., Koyama, T., Sugimura, A., Arai, M.: Damping Vibration Analysis of Composite Materials Using Mode Superposition and Homogenization Method. J. Japan. Soc. Composit. Mater. 41(1), 9–18 (2015)10.6089/jscm.41.9 ↗
22. Kaliske, M., Rothert, H.: Damping characterization of unidirectional fibre reinforced polymer composites. Compos. Eng. 5(5), 551–567 (1995)10.1016/0961-9526(95)00028-L ↗
23. Cupial, P., Niziol, J.: Vibration and damping analysis of a three-layered composite plate with a viscoelastic mid-layer. J. Sound Vib. 183(1), 99–114 (1995)10.1006/jsvi.1995.0241 ↗
24. Meunier, M., Shenoi, R.A.: Dynamic analysis of composite sandwich plates with damping modelled using high-order shear deformation theory. Compos. Struct. 54(2/3), 243–254 (2001)10.1016/S0263-8223(01)00094-0 ↗
25. Berthelot, J.M.: Damping analysis of laminated beams and plates using the Ritz method. Compos. Struct. 74(2), 186–201 (2006)10.1016/j.compstruct.2005.04.031 ↗
26. Tsai, J.L., Chang, N.R.: 2-D analytical model for characterizing flexural damping responses of composite laminates. Compos. Struct. 89(3), 443–447 (2009)10.1016/j.compstruct.2008.09.003 ↗
27. Suarez, S.A., Gibson, R.F., Deobald, L.R.: Random and Impulse Techniques for Measurement of Damping in Composite Materials. Exp. Tech. 8(10), 19–24 (2010)10.1111/j.1747-1567.1984.tb01832.x ↗
28. Crane, R.M., Jr., J W G. : Analytical model for prediction of the damping loss factor of composite materials. Polym. Compos. 13(3), 179–190 (1992)10.1002/pc.750130306 ↗
29. Adams, R.D., Maheri, M.R.: Dynamic flexural properties of anisotropic fibrous composite beams. Compos. Sci. Technol. 50(4), 497–514 (1994)10.1016/0266-3538(94)90058-2 ↗
30. Rao, M.D., Echempati, R., Nadella, S.: Dynamic analysis and damping of composite structures embedded with viscoelastic layers. Compos. B 28(5–6), 547–554 (1997)10.1016/S1359-8368(96)00073-X ↗
31. Chen, J., Gowayed, Y., Moreira, A., Flowers, G.T.: Damping of polymer composite materials for flywheel applications. Polym. Compos. 26(4), 498–508 (2005)10.1002/pc.20115 ↗
32. Carneiro, V.H., Capela, P., Teixeira, J.C., et al.: Influence of Copper Layer Content in the Elastic and Damping Behavior of Glass-Fiber/Epoxy-Resin Composites. Appl. Compos. Mater. 23(6), 1219–1228 (2016)10.1007/s10443-016-9510-7 ↗
33. Raju, I.S., Wang, J.T.: Classical Laminate Theory Models for Woven Fabric Composites. J. Compos. Tech. Res. 16(4), 289–303 (1994)10.1520/CTR10589J ↗
34. Arun, K., Reddy, M.: Different interface delamination effects on laminated composite plate structure under free vibration analysis based on classical laminated plate theory. Smart Mater. Struct. (2020)
35. Liu, Q.: Damping mathematical modelling and dynamic responses for FRP laminated composite plates with polymer matrix. Curved & Layered Structures. 5(1), 35–42 (2018)10.1515/cls-2018-0003 ↗
36. Mctavish, D.J., Hughes, P.C.: Modeling of Linear Viscoelastic Space Structures. J. Vib. Acoust. 115(1), 103–110 (1993)10.1115/1.2930302 ↗
37. Ghinet, S., Atalla, N.: Modeling thick composite laminate and sandwich structures with linear viscoelastic damping. Comput. Struct. 89(15–16), 1547–1561 (2011)10.1016/j.compstruc.2010.09.008 ↗
38. Vasques, C M A., Dias Rodrigues, J., Moreira, R A S.: Experimental Identification of GHM and ADF Parameters for Viscoelastic Damping Modeling. III European Conference on Computational Mechanics. 173–173 (2006)10.1007/1-4020-5370-3_173 ↗
39. Luciano, R., Barbero, E.J.: Formulas for the stiffness of composites with periodic microstructure. Int. J. Solids Struct. 31(21), 2933–2944 (1994)10.1016/0020-7683(94)90060-4 ↗
40. Liu, Q.: Computational method of the dynamic response for non-viscously damped structure systems. J. Eng. Mech. 140(11), 04014085 (2014)10.1061/(ASCE)EM.1943-7889.0000806 ↗
41. Liu, Q.: Explicit computational method of dynamic response for non-viscously damped structure systems. Mech. Res. Commun. 71, 48–55 (2016)10.1016/j.mechrescom.2015.11.001 ↗
42. Zhang, H., Li, C., Xu, M., et al.: A novel method for damage analysis of CFRP single-lap bolted, bonded and hybrid joints under compression. Compos. Struct. 251, 112636 (2020)10.1016/j.compstruct.2020.112636 ↗
43. Zhang, H., Li, C., Dai, W., et al.: Static compression testing CFRP single-lap composited joints using X-ray μCT. Compos. Struct. 234, 111667 (2019)10.1016/j.compstruct.2019.111667 ↗