Applied Mathematics and Mechanics (English Edition) ›› 2001, Vol. 22 ›› Issue (1): 53-62.

• 论文 • 上一篇    下一篇

NONLINEAR THEORY OF DYNAMIC STABILITY FOR LAMINATED COMPOSITE CYLINDRICAL SHELLS

周承倜, 王列东   

  1. Dalian University, Economic & Technical Development Zone, Dalian 116622, P.R.China
  • 收稿日期:2000-01-14 修回日期:2000-09-08 出版日期:2001-01-18 发布日期:2001-01-18
  • 通讯作者: ZHOU Cheng-ti,Member of Editorial Committee,AMM
  • 基金资助:

    the Research Foundation of Liaoning Province (972068); the Foundation of Liaoning Education Bureau (9826421184)

NONLINEAR THEORY OF DYNAMIC STABILITY FOR LAMINATED COMPOSITE CYLINDRICAL SHELLS

ZHOU Cheng-ti, WANG Lie-dong   

  1. Dalian University, Economic & Technical Development Zone, Dalian 116622, P.R.China
  • Received:2000-01-14 Revised:2000-09-08 Online:2001-01-18 Published:2001-01-18
  • Supported by:

    the Research Foundation of Liaoning Province (972068); the Foundation of Liaoning Education Bureau (9826421184)

摘要: Hamilton Principle was used to derive the general governing equations of nonlinear dynamic stability for laminated cylindrical shells in which, factors of nonlinear large deflection, transverse shear and longitudinal inertia force were concluded. Equations were solved by variational method. Analysis reveals that under the action of dynamic load, laminated cylindrical shells will fall into a state of parametric resonance and enter into the dynamic unstable region that causes dynamic instability of shells. Laminated shells of three typical composites were computed: i.e.T300/5?208 graphite epoxy E-glass epoxy, and ARALL shells. Results show that all factors will induce important influence for dynamic stability of laminated shells. So, in research of dynamic stability for laminated shells, to consider these factors is important.

Abstract: Hamilton Principle was used to derive the general governing equations of nonlinear dynamic stability for laminated cylindrical shells in which, factors of nonlinear large deflection, transverse shear and longitudinal inertia force were concluded. Equations were solved by variational method. Analysis reveals that under the action of dynamic load, laminated cylindrical shells will fall into a state of parametric resonance and enter into the dynamic unstable region that causes dynamic instability of shells. Laminated shells of three typical composites were computed: i.e.T300/5?208 graphite epoxy E-glass epoxy, and ARALL shells. Results show that all factors will induce important influence for dynamic stability of laminated shells. So, in research of dynamic stability for laminated shells, to consider these factors is important.

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