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Generalisation of non-iterative methods for the modelling of structures under non-proportional loading

机译:非比例荷载下结构建模的非迭代方法的推广

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摘要

Localisation of initially distributed cracking is a numerical challenging task, which is difficult to accomplish with conventional iterative methods, e.g. the Newton-Raphson method (Crisfield in Com-put Aided Anal Des Concr Struct (1):331-358, 1984). A total approach, such as the sequentially linear approach (SLA), has been used to overcome convergence problems. However, the use of a total approach in combination with non-proportional loading raises important difficulties due to: (1) an incomplete description of the material loading history; and (2) incremental nonlinear behaviour due to the rotation of the principal stress directions. In this manuscript, two existing methods adopting combined total and incremental approaches are extended to non-proportional loading conditions. In these methods, preferential use of the incremental approach is made and the total approach is adopted only when critical bifurcations points are found. Comparison with a purely total non-iterative method (SLA) is performed, and the numerical results are validated using experimental tests available in literature.
机译:初始分布的裂纹的定位是一项具有挑战性的数字任务,用常规的迭代方法很难完成。牛顿-拉夫森法(Crisfield in Comped Aided Anal Des Concr Struct(1):331-358,1984)。总的方法,例如顺序线性方法(SLA),已被用来克服收敛问题。然而,由于以下原因,将整体方法与非比例加载结合使用会带来重大困难:(1)对材料加载历史的描述不完整; (2)由于主应力方向的旋转而产生的增量非线性行为。在此手稿中,将采用总和增量方法相结合的两种现有方法扩展到非比例加载条件。在这些方法中,仅当发现临界分叉点时才优先使用增量方法,而采用总方法。使用纯总非迭代方法(SLA)进行比较,并使用文献中提供的实验测试来验证数值结果。

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