計算力学講演会講演論文集
Online ISSN : 2424-2799
セッションID: OS-1842
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高次勾配結晶塑性理論の3次元問題への適用
*小林 尚貴黒田 充紀
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To reproduce deformation behavior of metallic materials at the micro-meter scale, analysis based on a higher-order gradient crystal plasticity theory, which reflects behavior of geometrically necessary dislocations and takes size dependence into account, has been conducted in previous studies. However, for three-dimensional problems, analysis based on a formulation fully consistent with the complete mathematical structure of higher-order gradient crystal plasticity theory has not been performed. In this study, we adopted micropillar compression problem as an example of three-dimensional problem, and the analysis was based on a fully consistent formulation of higher-order gradient crystal plasticity theory.

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