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Analytical and Numerical Simulation of Dynamic Indentation for Different Indenter Shapes

机译:不同压头形状的动态压痕的解析和数值模拟

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In this paper, an equation for calculating hardness under dynamic conditions is derived utilizing dislocation density definitions based on conservation of energy principle. In addition, finite element analysis of dynamic impact problems are carried out and compared to analytical solution to predict hardness behavior versus impact velocity for different indenter shapes. Indenter shapes considered in the research were spherical, cubical, and conical. Finite element results show reasonably good match with the analytical solution at low ranges of impact velocities, but diverge at higher values, which should be considered through different behaviors of deformation at such velocities.
机译:本文基于能量守恒原理,利用位错密度定义推导了在动态条件下计算硬度的方程式。此外,对动态冲击问题进行了有限元分析,并将其与分析解决方案进行比较,以预测不同压头形状的硬度行为与冲击速度之间的关系。研究中考虑的压头形状为球形,立方形和圆锥形。有限元结果表明,在较低的冲击速度范围内,其与解析解具有良好的匹配性,但在较高的值处发散,应通过在这种速度下的不同变形行为来考虑。

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