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带空洞损伤的梁的纯弯曲 被引量:2

The Pure Bending of Beam with Void Damage
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摘要 从弹性微结构理论出发研究了带空洞损伤线弹性材料的本构方程,把这种考虑损伤的本构方程应用到梁的纯弯曲.得到了关于梁的应力场、应变场、位移场和损伤场.通过简化与假设,其应力场、应变场可以得到与古典弹性力学关于梁的纯弯相同的结果.文中结果既验证了考虑损伤的本构方程的正确性,又在一定程度上更精确地反映了梁的受力及变形情况. The research of the constitutive equation of linear elastic materials with voids is proceeded from the theory of microstructure in linear elasticity. With the application of the constitutive equation considering damage to the pure bending of beam, the stress field, strain field,displacement field and damage field can be obtained. The stress field and strain field are equal to the results of classical elasticity by simplifying and assuming them. This thesis tests the correctness of the constitutive equation considering damage and reflects the stress and strain circumstances of the beam more precisely in a degree than classical elasticity.
出处 《南昌大学学报(工科版)》 CAS 1996年第2期1-9,共9页 Journal of Nanchang University(Engineering & Technology)
基金 江西省自然科学基金
关键词 损伤 本构方程 弯曲 空洞 damage constitutive equation pure bending of beam
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同被引文献7

  • 1虞和济,唐海燕,梁建术.钢筋混凝土梁损伤的振动诊断[J].东北大学学报(自然科学版),1997,18(1):6-11. 被引量:3
  • 2Cowin S C, Nunziato J W. Linear elastic materials with voids. J Elasticity, 1983, 13: 125~147
  • 3Cowin S C. A note on the problem of pure bending for linear elastic materials with voids. J Elasticity, 1984, 14: 227~233
  • 4Jenkins J T. Static equilibrium of granular materials. J Appl Mech, 1975, 42: 603~606
  • 5Puri P, Cowin S C. Plane waves in linear elastic materials with voids. J Elasticity, 1985, 15: 167~183
  • 6杨挺青. 粘弹性力学. 武汉: 华中理工大学出版社, 1992
  • 7魏培君,张双寅,吴永礼.粘弹性力学的对应原理及其数值反演方法[J].力学进展,1999,29(3):317-330. 被引量:31

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