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Post-buckling responses of functionally graded beams with porosities

机译:功能性分级梁与孔隙率的后屈曲响应

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The objective of this work is to analyze post-buckling of functionally graded (FG) beams with porosity effect under compression load. Material properties of the beam change in the thickness direction according to power-law distributions with different porosity models. It is known that post-buckling problems are geometrically nonlinear problems. In the nonlinear kinematic model of the beam, total Lagrangian finite element model of two dimensional (2-D) continuum is used in conjunction with the Newton-Raphson method. In the study, the effects of material distribution, porosity parameters, compression loads on the post-buckling behavior of FG beams are investigated and discussed with porosity effects. Also, the effects of the different porosity models on the FG beams are investigated in post-buckling case.
机译:这项工作的目的是分析功能上渐变(FG)光束的后屈曲,在压缩负荷下孔隙效应。 根据具有不同孔隙率模型的电力法分布的梁梁的材料特性。 众所周知,后屈曲问题是几何上非线性问题。 在光束的非线性运动模型中,二维(2-D)连续素的总拉格朗日有限元模型与牛顿 - 拉申方法结合使用。 在该研究中,研究了材料分布,孔隙率参数,压缩载荷对FG梁后屈曲行为的影响,并用孔隙效应讨论。 而且,在后屈曲的情况下研究了不同孔隙率模型对FG梁的影响。

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