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Strong discontinuity embedded approach with standard SOS formulation: Element formulation, energy-based crack-tracking strategy, and validations

机译:具有标准SOS公式的强大不连续性嵌入式方法:元素公式,基于能量的裂纹跟踪策略和验证

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摘要

The Strong Discontinuity embedded Approach (SDA) has proved to be a robust numerical method for simulating fracture of quasi-brittle materials such as glass and concrete. Three different numerical formulations are used in the SDA: (i) Statically Optimal Symmetric (SOS), (ii) Kinematically Optimal Symmetric (KOS), (iii) Statically and Kinematically Optimal Nonsymmetric (SKON). While the SOS formulation (standard version) of the SDA is simple for coding and provides good numerical stability (considering standard Galerkin method), several researchers have pointed out that this formulation encounters serious stress-locking.
机译:事实证明,强不连续性嵌入方法(SDA)是一种用于模拟准脆性材料(如玻璃和混凝土)断裂的鲁棒数值方法。 SDA中使用了三种不同的数值公式:(i)静态最优对称(SOS),(ii)运动最优对称(KOS),(iii)静态和运动最优非对称(SKON)。尽管SDA的SOS公式(标准版)易于编码,并且具有良好的数值稳定性(考虑标准的Galerkin方法),但一些研究人员指出,该公式遇到了严重的应力锁定。

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