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首页> 外文期刊>The Journal of Strain Analysis for Engineering Design >Non-linear analysis of shallow cracks in smooth and notched plates. Part 2: finite element validation
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Non-linear analysis of shallow cracks in smooth and notched plates. Part 2: finite element validation

机译:光滑和缺口板中浅裂纹的非线性分析。第2部分:有限元验证

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摘要

In this Part 2, finite element results are presented to investigate the accuracy of the simplified methods for non-linear analysis of shallow cracks in smooth and notched plates presented in Part 1. The present study considers edge-cracked specimens made of power-hardening elastic-plastic material. The finite element models have been subjected to displacement or force control. Geometry factors for J solutions are tabulated on the basis of two-dimensional finite element calculations, covering different specimen geometries and types of loading. The accuracy of the closed-form geometry factors presented in Part 1 are assessed using finite element calculations. It is observed that the type of loading affects the value of J. For displacement-controlled specimens, a purely elastic analysis yields conservative predictions of J, while elastic predictions of J are non-conservative for force-controlled specimens. The equation proposed for J is found to be in good agreement with finite element results under both force control and displacement control.
机译:在第2部分中,将给出有限元结果,以研究在第1部分中提出的平滑和带切口板中浅裂纹非线性分析的简化方法的准确性。本研究考虑了由强力硬化弹性材料制成的边缘开裂试样-塑料材料。有限元模型已经过位移或力控制。 J求解的几何因子在二维有限元计算的基础上制成表格,涵盖了不同的样本几何形状和载荷类型。使用有限元计算来评估第1部分中介绍的闭合形式几何因数的准确性。可以看到,载荷类型会影响J的值。对于位移控制的标本,纯弹性分析会得出J的保守预测,而J的弹性预测对于受力控制的标本不是保守的。在力控制和位移控制下,为J提出的方程与有限元结果非常吻合。

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