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Finite-element applications to the nonlinear mechanics of solids [Review]

机译:有限元在固体非线性力学中的应用[综述]

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The paper discusses some of the relevant computational advances which permit the simulation of large-scale problems involving nonlinear solids within realistic time frames and computational resources, The need for rigorous consideration of both theoretical and algorithmic issues is emphasized, particularly in relation to the computational treatment of finite-strain elasto-plastic (viscoplastic) deformation, the modelling of frictional contact conditions and element technology capable of dealing with material incompressibility. Practically important aspects such as adaptive mesh refinement procedures are discussed and attention is given to choice of appropriate error estimators for elasto-plastic materials and the transfer of solution parameters between successive meshes. The role of explicit solution techniques in the simulation of large-scale nonlinear problems is also discussed. The concept of discrete elements is briefly described and their applications to a wide range of solid mechanics problems illustrated. Some advances in the field of iterative equation solution methods are reviewed and their potential advantages in the simulation of large-scale nonlinear solid mechanics problems are demonstrated. [References: 123]
机译:本文讨论了一些相关的计算进展,这些进展使得可以在现实的时间范围内和计算资源中模拟涉及非线性固体的大规模问题,强调需要严格考虑理论和算法问题,尤其是在计算处理方面有限应变弹塑性(粘塑性)变形,摩擦接触条件的建模以及能够处理材料不可压缩性的单元技术。讨论了诸如自适应网格细化程序之类的实际重要方面,并关注了弹塑性材料的适当误差估计器的选择以及相继网格之间溶液参数的传递。还讨论了显式求解技术在大规模非线性问题仿真中的作用。简要描述了分立元件的概念,并说明了它们在各种固体力学问题中的应用。综述了迭代方程求解方法领域的一些进展,并证明了它们在大规模非线性固体力学问题仿真中的潜在优势。 [参考:123]

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