A novel and simple HSDT for thermal buckling response of functionally graded sandwich plates

Critical buckling load analysis of porous orthotropic two-layered cylindrical panels based on trigonometric shear deformation theory

“…They assumed that its mechanical properties depended on the temperature and presented the effect of the FG power index and porosity distribution on the buckling and vibration responses. Guessas et al [7] presented the buckling analysis of a carbon nano-tube porous plate. They modeled the plate using three different types of nanotubes with porosity distribution.…”

Free Vibration Analysis of Simply Supported P-FGM Nanoplate Using a Nonlocal Four Variables Shear Deformation Plate Theory

“…Functionally graded materials (FGM) can be characterized by the gradual variation of material properties in the thickness. A new type of composite materials is developed recently (Abdelbaki et al [1]; Arnab Choudhury et al [2]; Abdelbaki et al [3]; Ebrahimi and Barati [4]; Ebrahimi and Heidari [5]; Elmerabet et al [6]; Elmossouess et al [7]; Houari et al [8]; Karami et al [9]; Mahjoobi and Bidgoli [10]; Mohamed et al [11]; Mokhtar et al [12]; Mokhtar et al [13]; Sadoun et al [14]; Salari et al [15]; Shafiei and Setoodeh [16]; Shokravi [17]; Tlidji et al [18]; Tounsi et al [19]; Tu et al [20]; Bocko, J et al [21]; Jozef, B et al [22]; Stephan, K et al [23]; Murín, J et al [24]; Sapountzakis, E et al [25]).…”

Vibration Analysis of Nano Beam Using Differential Transform Method Including Thermal Effect

“…Recently, the continuum mechanics approach has successfully used to study the static [12,13], the buckling [14,15,16], free vibration [17,18], wave propagation [19] and thermo-mechanical analysis of (CNTs) [20][21][22]. Nano beam [23][24][25][26][27][28] and nano plate [29][30][31][32][33][34][35][36]. The applicability of classical continuum theories is considered fail at the nanoscale, because the mechanical characteristics of the structures are often different from their macroscopic behavior whose length dimensions at the nanoscale are often small Consequently, the scale effect has been proposed in many non-local theories such as shear deformation theory [37], nanoscale including surface stress effects [38] and the nonlocal theory of elasticity [39].…”