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Analytical solutions for stresses and displacements of cylindrical cavity expansion based on extended SMP criterion

机译:基于扩展SMP准则的圆柱孔扩张应力与位移解析解

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Exact and closed-form solutions were obtained for the elastoplastic analyses in terms of stresses and displacements due to cylindrical cavity expansion in soil mass governed by the extended SMP failure criterion. A non-associated flow rule was used with respect to large strain in plastic region and small strain in elastic region. And also solutions involving limited cavity expansion, radial stresses including strains and hoop stresses including strains around an expanding cavity were obtained. Additionally, the exact solutions presented in this paper are relatively simple and do not need any transformation. In addition, the solutions are on a basis of a theoretically consistent method, which are more analytical and physical comparing with numerical method. Also, comparison was made between the present solution and current solution both of which are based on Mohr-Coulomb criterion in order to investigate the influences of intermediate principal stress. The results indicated that soil shear dilatancy and the intermediate stress play a significant role on ultimate cavity pressure and maximum radius of plastic region in the cylindrical cavity expansion. Then, the several example cases analyzed for practical problems in this paper showed that the effect of large strain on the results of cavity expansion pressure and radius in plastic region is more than that of small strain. Thus, the innovative approximation technique can be utilized to derive the relatively simple solutions with respect to some common complex plasticity problems in soil mechanics.
机译:根据扩展的SMP破坏准则控制的土体中圆柱孔扩张引起的应力和位移,获得了用于弹塑性分析的精确解和闭式解。对于塑性区域中的大应变和弹性区域中的小应变,使用非关联流规则。并且还获得了涉及有限的腔膨胀,包括应变的径向应力和包括围绕膨胀腔的应变的环向应力的解决方案。此外,本文提出的确切解决方案相对简单,不需要任何转换。另外,这些解决方案是在理论上一致的方法的基础上进行的,与数值方法相比,该方法更具分析性和物理性。此外,在当前解决方案和当前解决方案之间进行了比较,两者均基于Mohr-Coulomb准则,以研究中间主应力的影响。结果表明,土体的剪胀性和中间应力对圆柱孔扩张中的极限空腔压力和塑性区最大半径起着重要的作用。然后,通过对一些实际问题的实例分析表明,大应变对塑性区空腔膨胀压力和半径结果的影响大于小应变。因此,就土壤力学中一些常见的复杂可塑性问题而言,创新的近似技术可用于得出相对简单的解决方案。

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