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An explicit finite element approach with patch projection technique for strain gradient plasticity formulations

机译:应变梯度可塑性公式的显式有限元方法和面片投影技术

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摘要

Implicit and explicit finite element approaches are frequently applied in real problems. Explicit finite element approaches exhibit several advantages over implicit method for problems which include dynamic effects and instability. Such problems also arise for materials and structures at small length scales and here length scales at the micro and sub-micron scales are considered. At these length scales size effects can be present which are often treated with strain gradient plasticity formulations. Numerical treatments for strain gradient plasticity applying the explicit finite element approach appear however to be absent in the scientific literature. Here such a numerical approach is suggested which is based on patch recovery techniques which have their origin in error indication procedures and adaptive finite element approaches. Along with the proposed explicit finite element procedure for a strain gradient plasticity formulation some numerical examples are discussed to assess the suggested approach.
机译:隐式和显式有限元方法经常应用于实际问题。显式有限元方法与隐式方法相比,在包括动力效应和不稳定性在内的问题上具有多个优点。对于小长度尺度的材料和结构,也会出现这种问题,这里考虑的是微米和亚微米尺度的长度尺度。在这些长度尺度上,可能会出现尺寸效应,通常用应变梯度可塑性配方进行处理。然而,在科学文献中似乎没有采用显式有限元方法进行应变梯度可塑性的数值处理。这里提出了一种基于补丁恢复技术的数值方法,该技术起源于错误指示程序和自适应有限元方法。连同为应变梯度可塑性公式提出的显式有限元程序,讨论了一些数值示例,以评估所建议的方法。

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