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Structural response of porous FG nanobeams under hygro-thermo-mechanical loadings

机译:湿热机械载荷下多孔FG纳米束的结构响应

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摘要

We investigate the bending behavior of functionally graded (FG) nanobeams with internal porosity and subjected to a hygro-thermo-mechanical loading. The Eringen's Nonlocal Theory (ENT) is here applied for the numerical study, while considering a uniform porosity within the nanobeam. The mechanical and thermal properties of FG materials are assumed to vary throughout the thickness. The equations of motion are derived from the Hamilton's law and solved with the Navier's procedure. A key point of the work is to explore the effect of the material length-scale, power-law index, porosity volume fraction, temperature rise, and moisture concentration on the global deflection of nanobeams, as useful for practical applications.
机译:我们调查功能梯度(FG)具有内部孔隙率的纳米束的弯曲行为,并经受湿热机械载荷。考虑到纳米束内均匀的孔隙率,此处将艾林根的非局部理论(ENT)用于数值研究。假定FG材料的机械性能和热性能在整个厚度上都变化。运动方程式是从汉密尔顿定律推导出来的,并通过Navier程序求解。这项工作的重点是探索材料长度尺度,幂律指数,孔隙率,温度上升和水分浓度对纳米束整体挠度的影响,对实际应用很有用。

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