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主动约束层阻尼结构的一种新模型

NEW MODEL FOR STRUCTURES TREATED WITH ACTIVE CONSTRAINED LAYER DAMPING
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摘要 提出一种主动约束层阻尼结构的新力学模型。该模型假定阻尼层既横向剪切变形又横向拉压变形,主动约束层和基层存在不同的横向位移。使用有限元法建立主动约束层阻尼梁的动力学方程,并针对典型算例进行数值计算。与传统模型比较发现:粘弹性层的横向拉压变形不但会影响系统的动态特性,而且会降低压电层的主动控制作用。研究表明,粘弹性层横向压缩变形不应忽略。 In present study, a new model for ACLD structures is introduced. The new model considers both the thickness deformation and the shear deformation of the damping layer, and permits to assume different transverse displacements in the active constrained layer and the host structure. The finite element method (FEM) is used to analyze the coupled vibration of beams fully treated with ACLD. With a typical example, the results of the new model are compared with those of the traditional model. It is found that the thickness deformation in the damping layer not only changes the dynamic characteristics of the control system, but also reduces the control effort of the active constrained layer. It seems that the thickness deformation should not be neglected.
出处 《振动与冲击》 EI CSCD 北大核心 2008年第5期74-75,共2页 Journal of Vibration and Shock
关键词 主动约束层阻尼 横向拉压变形 有限元法 GHM模型 active constrained layer damping (ACLD) thickness deformation finite element method (FEM) GHM model
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参考文献8

  • 1Ojalvo I U. Departures from classical beam theory in laminated sandwich and short beams. AIAA Journal 1977, 15 ( 10 ) : 1518-1521.
  • 2Douglas B E, et al. Transverse compressional damping in the vibratory response on the elastic-viscoelastic-elastic beams. AIAA Journal 1978,16 (9) :925-930.
  • 3Miles R N, Reinhall P G. An analydcal model for the vibration of laminated beams including the effects of both shear and thickness deformations in the adhesive layer. Journal of Vibration, Acoustics, Stress and Reliability in Design 1986, 108: 56-64.
  • 4Sylwan O. Shear and compressional damping effects of constrained layered beams. Journal of Sound and Vibration 1987, 118:35-45.
  • 5Lee U, Kim J. Spectral element modeling for the beams treated with active constrained layer damping. International Journal of Solids and Structures 2001,38:5679-5702.
  • 6Lim Y-H, et al. Closed-loop finite-element modeling of active constrained layer damping in the time domain analysis. Smart Materials and Structures 2002,11 : 89-97.
  • 7Wang Miao, Fang Z C. Spectral strip-element method for beams treated with active constrained layer damping. Mechanics Research Communications 2005,32 (6) :704-716.
  • 8王淼,方之楚.主动约束层阻尼梁结构复杂耦合振动的多层谱有限元法[J].上海交通大学学报,2005,39(1):87-90. 被引量:13

二级参考文献9

  • 1Doyle J F. A spectrally formulated finite element method for longitudinal wave propagation[J]. International Journal of Analytical and experiment,1998,3(1):1--5.
  • 2Lee U, Kim J, Leung Y T. The spectral element method in structural dynamics[J]. The Shock & Vi-bration Digest, 2000,32 (6) : 451 -- 465.
  • 3Baz A. Spectral finite-element modeling of the longitudinal wave propagation in rods treated with active constrained layer damping[J]. Journal of Smart Material and Structures, 2000,9 (3) : 372 -- 377.
  • 4Lee U, Kim J. Spectral element modeling for thebeams treated with active constrained layer damping[J]. International Journal of Solids and Structures,2001,38(32/33) : 5679-- 5702.
  • 5Wang G,Wereley N M. Spectral finite element analysis of sandwich beams with passive constrained layer damping[J]. Journal of Vibration and Acoustics,2000,124 (3) : 376-- 386.
  • 6Mead D J ,Markus S. The forced vibration of a threelayer damped sandwich beam with arbitrary boundary conditions[J]. Journal of Sound of Vibration, 1969,10(2): 163-- 175.
  • 7ANSI-IEEE std 176-1987, IEEE Standard on Piezo-electricity [S].
  • 8McTavish D J, Hughes P C. Modeling of linear viseoelastie spaee struetures [J]. Journal of Vibrationand Acoustics, 1993, 115(1):103--113.
  • 9Golla D F, Hughes P C. Dynamics of viscoelastic structures-a time domain finite element formulation[J]. Journal of Applied Mechanics, 1985,52 (6):897--906.

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