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一种适合海绵橡胶材料的本构模型 被引量:3

A hyperelastic constitutive model for sponge rubber
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摘要 海绵橡胶是密封条的重要组成部分 ,是一种可压缩的大变形非线性弹性材料。材料的本构模型是进行CAE分析的关键 ,为此 ,在Ogden不可压缩应变能函数的基础上 ,利用连续介质力学理论 ,推导了可压缩海绵橡胶材料的应变能密度函数。经过实际算例和试验验证 。 Sponge rubber, which the seal is made up of, is a large deformation nonlinear elastic material. Constitutive model of the material is a key to CAE (Computer Aided Engineering). Using the theory of continuum mechanics, strain energy density function of sponge rubber material is founded based on Ogden model. A lot of results of calculation and experiments show that this model can reflect material characteristics of sponge rubber.
出处 《弹性体》 CAS 2004年第6期26-30,共5页 China Elastomerics
基金 上海汽车工业科技发展基金资助项目( 0 3 1 4)
关键词 橡胶材料 密封条 CAE分析 应变能函数 海绵 不可压缩 试验验证 连续介质力学 非线性弹性 证明 seal sponge rubber hyperelastic material constitutive model
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参考文献7

  • 1Mooney M. A theory of large elastic deformation[J]. J. Appl. Phys., 1940,6:582.
  • 2Ogden R W. Recent advances in the phenomenological theory of rubber elasticity[J]. Rubber Rev. Rubber Chemistry and Technology, 1986, 59: 361-383.
  • 3Yeoh O H. Some forms of the strain energy functions for rubber[J]. Rubber Chemical and Technology, 1993, 66(7): 754-771.
  • 4Blatz P J, Ko W L. Application of finite elastic theory to the deformation of rubber materials[J]. Trans. Soc. Rheology, 1968, 6: 223-251.
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  • 6Zhao J C, Zhu X S, Huang S J.The experimental analysis for compression deformation of automotive door seals[J].Experimental Techniques, 2003,27(1):27-31.
  • 7赵建才,万德安,何珊.轿车车门密封条压缩变形的计算机仿真[J].计算机仿真,2002,19(3):82-84. 被引量:18

二级参考文献5

  • 1[1]M Mooney. A theory of large elastic deformation[J]. Journal of Applied Physics,1940, 6:582.
  • 2[2]R S Rivlin, D W Saunders.Large elastic deformations of isotropic materials, part 7,Experiments on the Deformations of rubber[J]. Philosophical Transactions of Royal Society, 1951, 243:251-288.
  • 3[3]R W Ogden,Large deformation isotropic elasticity: on the correlation of theory and experiment for incompressible rubberlike solids[J]. Proceedings of the Royal Society, 1972, A (326):565-584.
  • 4[4]P J Blatz, W L Ko. Application of finite elastic theory to the deformation of rubbery materials[J]. Transactions of the Society of Rheology, 1962, 6:223-251.
  • 5[5]R W Ogden,Large deformation isotropic elasticity: on the correlation of theory and experiment for compressible rubberlike solids[J]. Proceedings of the Royal Society, 1972, A(328):567-583.

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