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Forming limit diagrams for kinematically hardened voided sheet metals

机译:运动硬化空隙金属板的成形极限图

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摘要

A model to predict forming limit diagrams for kinematically hardened voided sheet metals is established. The model is based on von Mises yield criterion for a void-free matrix material, Gurson-Tvergaard yield criterion for voided solids, and a kinematic-hardening rule due to Prager-Ziegler. A complete formulation of plasticity constitutive laws is given, e.g. yield function, flow rule and void growth law. A computer program is developed using the above model and containing all parameters involved in the process of biaxial stretching of sheet metals. The model which considers only rigid plastic behavior has been then applied to investigate the influence of various material parameters on the prediction of limit strains. These include strain-hardening exponent "n", strain-rate sensitivity "m", average ratio of normal anisotropy "r-bar", initial void volume fraction "C_(v0)", and the initial sheet imperfection "f_0" Comparisons among theoretical predictions and experiments existing in the literature show that reasonable agreements are realized. This has been done by using realistic material data for various metallic alloys of steel, aluminum, brass, and copper.
机译:建立了预测运动硬化的有孔金属薄板成形极限图的模型。该模型基于无空隙基质材料的von Mises屈服准则,有空隙固体的Gurson-Tvergaard屈服准则以及Prager-Ziegler产生的运动硬化规则。给出了可塑性本构律的完整表述,例如产量函数,流动规律和空洞增长定律。使用上述模型开发了一个计算机程序,其中包含了钣金件双轴拉伸过程中涉及的所有参数。然后,仅考虑刚性塑性行为的模型已用于研究各种材料参数对极限应变预测的影响。其中包括应变硬化指数“ n”,应变率敏感性“ m”,法向各向异性的平均比率“ r-bar”,初始空隙体积分数“ C_(v0)”和初始薄板缺陷“ f_0”。文献中已有的理论预测和实验表明,可以达成合理的协议。这是通过对钢,铝,黄铜和铜的各种金属合金使用真实的材料数据来完成的。

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