Numerical analysis of dynamic buckling of rectangular plates subjected to intermediate-velocity impact
β Scribed by Shijie Cui; Hong Hao; Hee Kiat Cheong
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 619 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0734-743X
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β¦ Synopsis
This paper numerically investigates the dynamic buckling of thin imperfect rectangular plates subjected to intermediate-velocity impact loads. From numerical results obtained, a dynamic buckling and a dynamic yielding critical condition are de"ned, and the corresponding critical dynamic loads are estimated. Numerical model employed in the present study is validated by experimental data reported earlier. Results from parametric study indicate that initial imperfection and load duration have signi"cant in#uence on the dynamic buckling of the plates. The smaller the initial imperfection and the load duration, the higher the dynamic buckling critical loads of the plates. Moreover, di!erent hardening ratios of plate material also a!ect the elastic}plastic dynamic buckling properties of the plates. If the plate buckles plastically, the dynamic buckling load increases as the hardening ratio of plate material increases. Unlike thin plates under high-velocity impact that buckling always occur after load application, plates under intermediate-velocity impact analyzed in the present study all buckle during the loading phase.
π SIMILAR VOLUMES
Al~traet--A numerical method for the calculation of dynamic response of laminated composite plates under low-velocity impact is proposed. The non-linear, second-order differential governing equations are derived by the Lagrange's principle and the Hertzian contact law. The governing equations are de