摘要

In this study, the size-dependent post-buckling behavior of Magneto-Electro-Thermo-Elastic (METE) nanobeams with different edge supports is investigated. Based on the nonlocal first-order shear deformation beam theory and considering the von Karman hypothesis, a size-dependent nonlinear METE nanobeam model is developed, in which the effects of small-scale parameter and thermo-electro-magnetic-mechanical loadings are incorporated. A numerical solution procedure based on the Generalized Differential Quadrature (GDQ) and pseudo arc-length continuation methods is utilized to describe the size-dependent post-buckling behavior of METE nanobeams under various boundary conditions. The effects of different parameters such as nonlocal parameter, external electric voltage, external magnetic potential, and temperature rise on the post-buckling path of METE nanobeams are explored. The results indicate that increasing the non-dimensional nonlocal parameter, imposed positive voltage, negative magnetic potential, and temperature rise decreases the critical buckling load and post-buckling load-carrying capacity of METE nanobeams, while an increase in the negative voltage and positive magnetic potential leads to a considerable increase of critical buckling load as well as post-buckling strength of the METE nanobeams.

  • 出版日期2016