纳米孔
有限元法
模数
材料科学
曲面(拓扑)
壳体(结构)
弹性模量
要素(刑法)
复合材料
多孔性
几何学
数学
结构工程
物理
纳米技术
工程类
量子力学
政治学
法学
作者
Alexandr Kornievsky,А. В. Наседкин
出处
期刊:Springer Proceedings in Materials
日期:2023-01-01
卷期号:: 276-289
标识
DOI:10.1007/978-3-031-21572-8_22
摘要
The homogenizationHomogenization problem is described for a nanoporous material having a regular structure of Gibson-Ashby cellsGibson-Ashby cell. The nanoscaleNanoscale factor is taken into account according to the Gurtin-Murdoch model of surfaceSurface stressesStress. The homogenizationHomogenization problems were solved numerically by the finite element methodFinite element method (FEM) using the ANSYS package. Technologies for creating representative volumes consisting of thin and thick Gibson-Ashby cellsGibson-Ashby cell are presented. The surface effectSurface effect is modeled by shell elastic elementsElastic element with the membrane stressStress option. Numerical calculation results of effective moduli of a nanoporous material depending on porosity and surfaceSurface moduli are described.
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