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Stability analysis of porous multi-phase nanocrystalline nonlocal beams based on a general higher-order couple-stress beam model

机译:基于一般高阶耦合应力梁模型的多孔多相纳米晶非局部梁的稳定性分析

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摘要

This article investigates buckling behavior of a multi-phase nanocrystalline nanobeam resting on Winkler-Pastemak foundation in the framework of nonlocal couple stress elasticity and a higher order refined beam model. In this model, the essential measures to describe the real material structure of nanocrystalline nanobeams and the size effects were incorporated. This non-classical nanobeam model contains couple stress effect to capture grains micro-rotations. Moreover, the nonlocal elasticity theory is employed to study the nonlocal and long-range interactions between the particles. The present model can degenerate into the classical model if the nonlocal parameter, and couple stress effects are omitted. Hamilton's principle is employed to derive the governing equations and the related boundary conditions which are solved applying an analytical approach. The buckling loads are compared with those of nonlocal couple stress-based beams. It is showed that buckling loads of a nanocrystalline nanobeam depend on the grain size, grain rotations, porosities, interface, elastic foundation, shear deformation, surface effect, nonlocality and boundary conditions.
机译:本文研究了基于Winkler-Pastemak基础的多相纳米晶纳米束在非局部耦合应力弹性和高阶精化梁模型框架下的屈曲行为。在该模型中,纳入了描述纳米晶纳米束的实际材料结构和尺寸效应的基本措施。这种非经典的纳米束模型包含耦合应力效应,以捕获晶粒的微旋转。此外,非局部弹性理论被用来研究粒子之间的非局部和远距离相互作用。如果非局部参数和耦合应力效应被忽略,则本模型可以退化为经典模型。汉密尔顿原理被用来导出控制方程和相关的边界条件,这些条件可以通过解析方法来求解。将屈曲载荷与基于非局部耦合应力梁的屈曲载荷进行比较。结果表明,纳米晶纳米束的屈曲载荷取决于晶粒尺寸,晶粒旋转,孔隙率,界面,弹性基础,剪切变形,表面效应,非局部性和边界条件。

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