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Size effects in the conical indentation of an elasto-plastic solid

机译:弹塑性固体圆锥压痕的尺寸效应

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The size effect in conical indentation of an elasto-plastic solid is predicted via the Fleck and Willis formulation of strain gradient plasticity (Fleck, N.A. and Willis, J.R., 2009, A mathematical basis for strain gradient plasticity theory. Part II: tensorial plastic multiplier, J. Mech. Phys. Solids, 57, 1045-1057). The rate-dependent formulation is implemented numerically and the full-field indentation problem is analyzed via finite element calculations, for both ideally plastic behavior and dissipative hardening. The isotropic strain-gradient theory involves three material length scales, and the relative significance of these length scales upon the degree of size effect is assessed. Indentation maps are generated to summarize the sensitivity of indentation hardness to indent size, indenter geometry and material properties (such as yield strain and strain hardening index). The finite element model is also used to evaluate the pertinence of the Johnson cavity expansion model and of the Nix-Cao model, which have been extensively used to predict size effects in indentation hardness.
机译:通过应变梯度可塑性的Fleck和Willis公式预测弹塑性固体的圆锥压痕中的尺寸效应(Fleck,NA和Willis,JR,2009,应变梯度可塑性理论的数学基础。第二部分:张量塑性乘数,J。Mech。Phys。Solids,57,1045-1057)。速率相关的配方是通过数字方式实现的,并且通过有限元计算来分析全场压痕问题,以实现理想的塑性行为和耗散硬化。各向同性应变梯度理论涉及三个材料长度尺度,并且评估了这些长度尺度对尺寸影响程度的相对重要性。生成压痕图以总结压痕硬度对压痕尺寸,压头几何形状和材料特性(例如屈服应变和应变硬化指数)的敏感性。有限元模型还用于评估Johnson腔膨胀模型和Nix-Cao模型的相关性,后者已广泛用于预测压痕硬度的尺寸影响。

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