超弹性材料
抗弯刚度
管(容器)
有限元法
机械
弯曲
壳体(结构)
材料科学
压缩性
变形(气象学)
纯弯曲
屈曲
弯矩
非线性系统
张力(地质)
有限应变理论
静水压力
结构工程
物理
压缩(物理)
复合材料
工程类
量子力学
标识
DOI:10.1002/zamm.201600144
摘要
The problem of nonlinear bending of a curved tube made of incompressible rubber-like material is considered. The tube shaped like a portion of a thin-walled toroidal shell between two radial planes is inflated by pressure and then subjected to in-plane bending moments. To investigate nonlinear response and stability of the tube under these loading conditions, a finite-element approach is proposed. A special shell finite element is formulated under the assumption of uniform deformation along the tube length. The effect of wrinkling on nonlinear response of the tube is described using the tension-field theory. A change in the inflating pressure resulting from deformation of the tube due to bending is taken into account in the formulation of the governing equations. The effect of pressure on the bending stiffness, stability, and deformations of a curved tube is examined and discussed.
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