Post-buckling analysis of structures by three-parameter constrained solution techniques
Finite Elements in Analysis and Design
Logarithmic strain measure applied to the nonlinear positional formulation for space truss analysis
Finite Elements in Analysis and Design
Hierarchical stochastic metamodels based on moving least squares and polynomial chaos expansion
Structural and Multidisciplinary Optimization
Finite Elements in Analysis and Design
Fully adherent fiber-matrix FEM formulation for geometrically nonlinear 2D solid analysis
Finite Elements in Analysis and Design
Global structural optimization considering expected consequences of failure and using ANN surrogates
Computers and Structures
Hi-index | 0.00 |
This paper presents a new geometric nonlinear formulation for static problems involving space trusses. Based on the finite element method (FEM), the proposed formulation uses nodal positions rather than nodal displacements to describe the problem. The strain is determined directly from the proposed position concept, using a Cartesian coordinate system fixed in space. Bilinear constitutive hardening relations are considered here to model the elastoplastic effects, but any other constitutive model can be used. The proposed formulation is simple and yields good results, as shown in the example section. Four examples are presented here to validate the formulation.