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A hardness equation for sharp indentation of elastic-power-law strain-hardening materials

机译:弹性幂律应变硬化材料尖锐压痕的硬度方程

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This investigation is predicated upon work by Mata et al. on the contact deformation regimes for strain-hardening materials. The results allow us to derive a general hardness equation for sharp indentation of elastic power-law, plastic materials. The formula H/sigma(r) = 1.440 + 0.264 In (E/sigma(r)) is found to provide estimates of hardness H for a wide range of elastoplastic responses as long as the contact deformation regime lies within the elastic-plastic transition. This formulation is a modification to previous formulae derived for solids that do not exhibit strain hardening, where E is Young's modulus and the yield strength sigma(ys) has been replaced by sigma(r) the stress level in the uniaxial stress-strain curve at a characteristic strain epsilon(r) of 0.1. The development of radial flow patterns is regarded as a necessary condition to the validity of the above equation. As the deformation underneath the indenter evolves to an uncontained mode, the radial flow patterns that are characteristic of the elastic-plastic transition are increasingly disrupted to a point where non-radial flow leads to piling-up of material at the contact boundary. [References: 12]
机译:这项调查基于Mata等人的工作。应变硬化材料的接触变形机制结果使我们能够为弹性幂律塑料材料的尖锐压痕推导出一个通用的硬度方程。公式H / sigma(r)= 1.440 + 0.264 In(E / sigma(r))被发现,只要接触变形范围处于弹塑性转变范围内,就可以为各种弹塑性响应提供硬度H的估计值。该公式是对先前针对不显示应变硬化的固体的公式进行的修改,其中E为杨氏模量,屈服强度sigma(ys)已由sigma(r)代替了单轴应力-应变曲线中的应力水平特征应变epsilon(r)为0.1。径向流型的发展被认为是上述方程式有效性的必要条件。随着压头下面的变形发展为非封闭模式,以弹塑性转变为特征的径向流型越来越多地破坏到非径向流导致材料在接触边界堆积的程度。 [参考:12]

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