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On the fracture of small samples under higher order strain gradient plasticity

机译:高阶应变梯度可塑性下小试样的断裂

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In this work we perform Finite Element simulations within the framework of large deformation elasto-viscoplasticity on a material that is sensitive to the gradients of plastic strain and incorporates a single intrinsic length scale parameter. Both small scale yielding simulations and those on a finite sized sample show that large stress enhancements can occur at the tip of a notch due to gradient effects. The amount of plastic strain and opening stress that can be expected at the notch tip depends on an interplay between the notch radius, specimen dimensions and boundary conditions. It is shown that cleavage can be the favored criterion for failure in even a ductile material when the notch radius is small compared to the intrinsic length scale. Moreover, for large intrinsic length scales, failure may not always initiate at a notch but may be triggered away from it due to the presence of a boundary impermeable to dislocations.
机译:在这项工作中,我们在对塑性应变梯度敏感并结合了一个固有长度尺度参数的材料上,在大变形弹黏塑性的框架内执行有限元模拟。小型屈服模拟和有限尺寸样品的模拟都表明,由于梯度效应,在缺口的尖端可能会出现较大的应力增强。缺口尖端处可预期的塑性应变和张应力取决于缺口半径,样本尺寸和边界条件之间的相互作用。结果表明,与内在长度尺度相比,当缺口半径较小时,即使是易延展材料,开裂也可能是失效的首选标准。而且,对于大的内在长度尺度,由于可能存在位错不可渗透的边界,因此失效可能并不总是在一个缺口处引发,而是可能从该缺口处触发。

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