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1·In this paper a series solution of spherical shallow shell with circular base is given.

本文中提供圆底球扁壳的一种级数解法。

2·Numerical model of the cylindrical shallow shell which is consistent with experiment is constructed.

对柱面扁壳建立了与试验模型相一致的有限元数值分析模型。

3·The present paper discusses a method of optimal design of the shallow shell with double curvature on the elastic foundation.

本文讨论位于弹性地基上的双曲率扁壳优化设计的一个方法。

4·For example, a symmetrical deformation problem of rectangular shallow shell with four edges clamped and zero displacement has been solved.

以四边位移为零的固支矩形扁壳为例求解了对称变形问题。

5·Using the method of power series, we have solved the problem for shallow shell of an ellipsoid of revolutin on an elastic foundation under uniform normal load.

利用幂级数法，求解了在均布荷戴作用下，在弹性基础上的椭园扁壳的问题。

6·Using a semi-analytical method, the nonlinear stability of a spherical shallow shell under centrally distributed and concentrated loads is investigated in this paper.

本文采用半解析方法研究在中心分布载荷及中心集中力联合作用下，圆底扁球壳的非线性稳定性问题。

7·The critical loads resulting in the local trivial dent in the center of the shallow shell is regarded as the important index for the lightweight of the automobile parts.

根据扁壳中心局部产生微凹痕的临界外载荷作为汽车扁平类零件在轻量化过程中的一项重要指标。

8·A shallow shell model is developed for the elastic buckling of a single wall carbon nanotube under a uniform external axial pressure by using the nonlocal elastic theory.

基于非局部弹性理论，在考虑小尺度效应影响的情况下，建立了单壁碳纳米管在均匀轴向外部压力下的壳体模型。

9·Besides, he also established the nonlinear bending equations considering the influence of initial geometric defects in the double-deck reticulated shallow shell structures.

另外，还建立了考虑双层网格扁壳结构几何初始缺陷影响的非线性弯曲方程。

10·According to nonlinear dynamical theory of shallow shell, nonlinear dynamical equations of the shallow spherical reticulated shell is obtained by the method of quasi-shell.

根据薄壳非线性动力学理论，用拟壳法给出扁球面网壳的非线性动力学控制方程。