Vibration characteristics of viscoelastic composite damping plates

ZHAI Yanchun1,2,LIANG Sen2,MA Jun1,REN Yuyan1,WANG Shaoqing2

Journal of Vibration and Shock ›› 2021, Vol. 40 ›› Issue (8) : 137-142.

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PDF(2068 KB)
Journal of Vibration and Shock ›› 2021, Vol. 40 ›› Issue (8) : 137-142.

Vibration characteristics of viscoelastic composite damping plates

  • ZHAI Yanchun1,2,LIANG Sen2,MA Jun1,REN Yuyan1,WANG Shaoqing2
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Abstract

To further explore the vibration characteristics of viscoelastic composite damping plates, the complex vibration differential equation of viscoelastic composite damping plates was derived based on the mechanics of composite materials, the first order shear deformation theory, a piecewise displacement model and the Hamilton′s principle. The theoretical solution satisfying the displacement boundary condition was obtained by the Navier method, and the theoretical solution was verified by finite element simulation. Finally, based on the verified theoretical model, the change rule of vibration characteristics of viscoelastic composite damping plate with the structural parameters were explored theoretically.

Key words

composite / viscoelasticity / damping plate / vibration characteristics

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ZHAI Yanchun1,2,LIANG Sen2,MA Jun1,REN Yuyan1,WANG Shaoqing2. Vibration characteristics of viscoelastic composite damping plates[J]. Journal of Vibration and Shock, 2021, 40(8): 137-142

References

[1]DANIEL I M, ISHAI O. Engineering mechanics of composite materials[J]. Materials & Design, 1996, 17(2): 114-121.
[2]ZHANG Y X, YANG C H. Recent developments in finite element analysis for laminated composite plates[J]. Composite Structure,2008, 88: 147-157.[3]LIANG S, XIU Y, WANG H. A research on sound insulation characteristics and processing of the embedded and co-cured composite damping structures[J]. Journal of Composite Material, 2013,47: 1169-1177.
[4]LIANG S, LIANG K, LUO L, et al. Study on low-velocity impact of embedded and co-cured composite damping panels with numerical simulation method[J]. Composite Structure,2014,107:1-10.
[5]BISWAL M, SAHU S K, ASHA A V. Experimental and numerical studies on free vibration of laminated composite shallow shells in hygrothermal environment[J]. Composite Structures, 2015, 127:165-174.
[6]VLACHOUTSIS S. Shear correction factors for plates and shells[J]. Internation Journal for Numerical Methods in Engineering, 1992,33(7):1537-1552.
[7]GHUGAL Y M, SHIMPI R P. A review of refined shear deformation theories of isotropic and anisotropic laminated plates[J]. Journal of Reinforced Plastics and Composites, 2002, 21(9): 775-813.
[8]TU T M, THACH L N, QUOC T H. Finite element modeling for bending and vibration of laminated and sandwich composite plates based on higher-order theory[J]. Computer Material Science, 2010,49:390-394.
[9]TIMOSHENKO S P. On the transverse vibrations of bars of uniform cross section[J]. Philosophical Magazine, 1922, 43:125-131.
[10]MINDLIN R D. Influence of rotary inertia and shear on flexural motions of isotropic, elastic plates[J]. Journal of Applied Mechanics, 1951, 18(1):31-38.
[11]REISSNER E. On the theory of bending of elastic plates[J]. International Journal of Solids & Structures, 1976, 12(8):545-554.
[12]TOURATIER M. An efficient standard plate theory[J]. International Journal of Engineering Science, 1991, 29(8):901-916.
[13]THAI H T, CHOI D H. A simple first-order shear deformation theory for the bending and free vibration analysis of functionally graded plates[J]. Composite Structures, 2013, 96(15):165-173.
[14]PARK M, CHOI D H. A two-variable first-order shear deformation theory considering in-plane rotation for bending, buckling and free vibration analyses of isotropic plates[J]. Applied Mathematical Modelling, 2018, 61: 49-71.
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