首页> 外文期刊>ZAMP: Zeitschrift fur Angewandte Mathematik und Physik: = Journal of Applied Mathematics and Physics: = Journal de Mathematiques et de Physique Appliquees >Strain gradient plasticity solution for an internally pressurized thick-walled cylinder of an elastic linear-hardening material
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Strain gradient plasticity solution for an internally pressurized thick-walled cylinder of an elastic linear-hardening material

机译:弹性线性硬化材料的内部加压厚壁圆筒的应变梯度可塑性解决方案

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摘要

An elastic-plastic solution is presented for an internally pressurized thick-walled plane strain cylinder of an elastic linear-hardening plastic material. The solution is derived in a closed form using a strain gradient plasticity theory. The inner radius of the cylinder enters the solution not only in non-dimensional forms but also with its own dimensional identity, which differs from that in classical plasticity based solutions and makes it possible to capture the size effect at the micron scale. The classical plasticity solution of the same problem is recovered as a special case of the current solution. To further illustrate the newly derived solution, formulas and numerical results for the plastic limit pressure are provided. These results reveal that the load-carrying capacity of the cylinder increases with decreasing inner radius at the micron scale. It is also seen that the macroscopic behavior of the pressurized cylinder can be well described by using classical plasticity based solutions.
机译:针对弹性线性硬化塑料材料的内部加压厚壁平面应变圆柱体,提出了一种弹塑性解决方案。使用应变梯度可塑性理论以封闭形式导出解决方案。圆柱体的内半径不仅以无量纲形式进入溶液,而且以其自身的尺寸同一性进入溶液,这与传统的基于可塑性的溶液不同,并且可以捕获微米级的尺寸效应。将相同问题的经典可塑性解决方案作为当前解决方案的特例进行恢复。为了进一步说明新导出的解决方案,提供了塑性极限压力的公式和数值结果。这些结果表明,气缸的承载能力随着微米级内半径的减小而增加。还可以看到,通过使用基于经典可塑性的解决方案,可以很好地描述加压气缸的宏观行为。

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