超弹性材料
空化
压缩性
刚度
体积模量
机械
应变能密度函数
材料科学
流体静力平衡
不变(物理)
应变能
结构工程
物理
复合材料
工程类
有限元法
量子力学
数学物理
作者
Luis Dorfmann,Stefan L. Burtscher
出处
期刊:Journal of Structural Engineering-asce
[American Society of Civil Engineers]
日期:2000-05-01
卷期号:126 (5): 573-579
被引量:38
标识
DOI:10.1061/(asce)0733-9445(2000)126:5(573)
摘要
Hyperelastic material models are derived from strain energy potentials expressed in terms of strain invariant or principal stretches. For a (nearly) incompressible material, the strain energy density depends on the first and second strain invariant; the third invariant describing a change in volume is equal to one. If the material is not highly confined it may be satisfactory to select an incompressible approach. However, for seismic bearings a highly confined situation does exist, and the compressibility must be included to obtain realistic results. Further, cavitation and associated stiffness reduction in bearings are shown based on experimental observations. In fact, it was noticed that a hydrostatic tensile stress in rubber causes internal rupture and a significant reduction in the bulk modulus. Thus, a hyperelastic formulation based on a variable bulk modulus does suggest a simple approach to realistically represent the mechanics of cavitation in rubbery solids.
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