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INFLUENCE OF CONTINUOUS NUCLEATION OF SECONDARY VOIDS UPON GROWTH AND COALESCENCE OF CAVITIES IN POROUS DUCTILE METALS

机译:次级空隙连续成核对多孔延性金属腔生长和聚结的影响

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We study the influence of the nucleation of secondary small voids upon growth and coalescence of primary large cavities in porous ductile metals. To do so, we consider a simple model, the loading of a hollow sphere subjected to hydrostatic loading whereby the sphere simulates a big, primary void, the presence of secondary voids in the surrounding matrix being accounted for by the Gurson-Tvergaard-Needleman homogenized model for plastic porous materials. Continuous nucleation of small voids in the matrix is described by a simple phenomenological formula proposed by Pineau and Joly for the evolution of porosity due to nucleation. The problem is solved analytically at initial time and numerically at later times, when a non-uniform distribution of secondary voids develops in the matrix. These elements are used to define a simplified model with only a small number internal parameters, describing growth of primary voids coupled with nucleation, growth and coalescence of secondary ones. This study opens the way to the analysis of coalescence of primary voids assisted by secondary ones.
机译:我们研究了二次小空隙成核对多孔延性金属初级大腔生长和聚结的影响。为此,我们考虑一个简单的模型,对静液压负载进行的空心球的装载,由此球体模拟了大,主空隙,在周围基质中的次要空隙的存在被均质的Gurson-Tvergaard-Precedman被占据塑料多孔材料模型。通过Pineau提出的简单现象学公式来描述基质中的小空隙的连续成核,并在核切割引起的孔隙率的演变中来描述。当在基质中发生次级空隙的不均匀分布时,在初始时间和数量上进行分析地解决问题。这些元素用于定义仅具有少数内部参数的简化模型,描述初级空隙的生长,其耦合与仲核的成核,生长和聚结。本研究开辟了分析次级空隙的分析的方式。

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