VIBRATION OF BEAMS WITH TWO NON-OVERLAPPING DELAMINATIONS UNDER AXIAL COMPRESSIVE LOADING
The free vibration of a homogeneous beam with two non-overlapping delaminations under axial compressive loading has been studied using the Euler-Bernoulli beam theory. The constrained mode and the free mode assumption in the study of delamination buckling and vibration were proposed. For both the constrained mode and the free mode,the fundamental frequency decreases with the increase of the axial compressive loading. In the constrained mode,the fundamental frequency is the lowest when the delamination is located at the mid-plane. In both modes,beams with longer delamination length have lower fundamental frequency than beams with shorter delamination length. However,a beam in the constrained mode has higher fundamental frequency than a beam in the free mode. The fundamental frequency of the beam decreases as the delamination moves from the centre towards the end of the beam. The square of the primary frequency has a linear relationship with the compressive load normalized by the buckling load of the delaminated beam.
Laminates Delamination Vibration Axial compression
Dong-Wei Shu
School of Mechanical and Aerospace Engineering,Hanyang Technological University,Singapore 639798,P.R.China
国际会议
The Eleventh International Symposium on Structural Engineering(第十一届结构工程国际研讨会)
广州
英文
283-287
2010-12-01(万方平台首次上网日期,不代表论文的发表时间)