In-plane modal testing of a free isotropic rectangular plate

被引:0
作者
D. Larsson
机构
[1] Chalmers University of Technology,Dynamics in Design
来源
Experimental Mechanics | 1997年 / 37卷
关键词
Mode Shape; Rectangular Plate; Modal Testing; Deformation Pattern; Finite Element Software;
D O I
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中图分类号
学科分类号
摘要
In-plane vibration modes of an aluminum panel were experimentally identified from frequency response tests. Responses were measured on the panel edges and at selected locations on the panel surface. The measurements on the surface were made by attaching accelerometers oriented parallel to the panel plane. Resonance frequencies, relative damping ratios and mode shapes were established for the lowest 12 in-plane modes found in the frequency range between 1600 and 7000 Hz. A damping ratio of less than 0.05 percent of critical damping is proved to be valid for the aluminum panel. A finite element software was used to calculate 12 corresponding theoretical in-plane eigenfrequencies and mode shapes. An outline for a nondestructive procedure is suggested to estimate the input data for the elastic constants of an isotropic plate model. Two of the modes were used in analogy with the flexural vibration of beams and plates. The modes illustrate the deformation pattern including shear deformations, through the thickness, for the bending modes of thick beams or plates. The Rayleigh-Timoshenko theory also was used for the calculation of these two eigenfrequencies.
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页码:339 / 343
页数:4
相关论文
共 11 条
  • [1] Mindlin R.D.(1959)Extensional Vibrations of Elastic Plates J. Appl. Mech. 26 561-569
  • [2] Medick M.A.(1997)On the Free Inplane Vibration of Isotropic Rectangular Plates J. Sound Vibration 191 459-467
  • [3] Bardell N.S.(1980)Rayleigh-Ritz Vibration Analysis of Mindlin Plates J. Sound Vibration 69 345-359
  • [4] Langley R.S.(1987)Analytical, Three-dimensional Elasticity Solutions to Some Plate Problems, and Some Observations on Mindlin's Plate Theory Int. J. Solids Struct. 23 441-464
  • [5] Dunsdon J.M.(1994)A Higher Order Shear Deformation Theory for the Vibration of Thick Plates J. Sound Vibration 170 545-555
  • [6] Dawe D.I.(1995)Single-layer Plate Theories Applied to the Flexural Vibration of Completely Free Thick Laminates J. Sound Vibration 186 743-759
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