Nonlinear bending analysis of arbitrary-shaped porous nanocomposite plates using a novel numerical approach
In this paper, an efficient numerical strategy is used to study the geometrically nonlinear
static bending of functionally graded graphene platelet-reinforced composite (FG-GPLRC) …
static bending of functionally graded graphene platelet-reinforced composite (FG-GPLRC) …
Buckling and postbuckling of plates made of FG-GPL-reinforced porous nanocomposite with various shapes and boundary conditions
Within the framework of a variational mixed formation and higher-order shear deformation
theory (HSDT), a numerical approach is developed in this research to investigate the …
theory (HSDT), a numerical approach is developed in this research to investigate the …
Thermal postbuckling analysis of FG-CNTRC plates with various shapes and temperature-dependent properties using the VDQ-FEM technique
Using the ideas of variational differential quadrature and finite element methods (VDQ and
FEM), a novel numerical approach is developed in this paper to investigate the postbuckling …
FEM), a novel numerical approach is developed in this paper to investigate the postbuckling …
Studying nonlinear vibrations of composite conical panels with arbitrary-shaped cutout reinforced with graphene platelets based on higher-order shear deformation …
In this article, the vibrational behavior of conical panels in the nonlinear regime made of
functionally graded graphene platelet–reinforced composite having a hole with various …
functionally graded graphene platelet–reinforced composite having a hole with various …
Numerical nonlinear bending analysis of FG-GPLRC plates with arbitrary shape including cutout
Based on the ideas of variational differential quadrature (VDQ) and finite element method
(FEM), a numerical approach named as VDQFEM is applied herein to study the large …
(FEM), a numerical approach named as VDQFEM is applied herein to study the large …
Geometrically nonlinear vibrations of FG-GPLRC cylindrical panels with cutout based on HSDT and mixed formulation: a novel variational approach
Based on Reddy's third-order shear deformation theory and mixed formulation, a new
numerical approach in the variational framework is developed to analyze the geometrically …
numerical approach in the variational framework is developed to analyze the geometrically …
Large deformation analysis of shell-type structures using the VDQ-transformed scheme: A two-point formulation based on 3D elasticity
Shell-type structures are frequently used in aerospace, marine and civil engineering. In this
paper, a numerical approach called as VDQ-transformed is introduced to analyze the large …
paper, a numerical approach called as VDQ-transformed is introduced to analyze the large …
Large deformation analysis in the context of 3D compressible nonlinear elasticity using the VDQ method
In this article, a new solution approach is developed to numerically compute large
deformations of 3D hyperelastic solids based on the compressible nonlinear elasticity. The …
deformations of 3D hyperelastic solids based on the compressible nonlinear elasticity. The …
An efficient numerical approach to the micromorphic hyperelasticity
A computationally efficient numerical strategy called as variational differential quadrature-
finite element method (VDQFEM) is developed herein for the nonlinear analysis of …
finite element method (VDQFEM) is developed herein for the nonlinear analysis of …
Bending, buckling and free vibration analysis of functionally graded graphene origami-enabled auxetic metamaterial beams based on the VDQ method
In this paper, an efficient numerical approach is developed to address the linear bending,
free vibration and buckling problems of beams made of functionally graded graphene …
free vibration and buckling problems of beams made of functionally graded graphene …