A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation relies on (i) a polar decomposition based corotational framework and (ii) a core-element kinematic description adopting the multiplicative superposition of membrane and bending actions. The resulting element is a refined yet simple three-node displacement-based triangle accounting for thickness extensibility and initial shell curvature, and equipped with a fully consistent tangent stiffness. Numerical tests involving shell structures made of rubber-like materials or fibred biological tissues show the effectiveness of the proposed element and its suitability to problems characterized by large displacements, large rotations, large membrane strain...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation re...
A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation re...
A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation re...
A triangular flat finite element for the analysis of thin shells which undergo large displacements i...
In this paper a triangular prism solid element for the analysis of thin/thick shells undergoing larg...
Based on the refined non-conforming element method, simple flat triangular elements with standard no...
The solid-shells are an attractive kind of element for the simulation of f orming processes, due to ...
The formulation of the linear stiffness matrix for a doubly-curved triangular thin shell element, us...
This work presents a fully non-linear finite element formulation for shell analysis comprising linea...
The research work presented here deals with the problems of geometrically nonlinear analysis of thin...
This work presents a fully non-linear finite element formulation for shell analysis comprising linea...
This paper extends a previous triangular prism solid element adequate to model shells under large st...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation re...
A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation re...
A flat triangular element for the nonlinear analysis of thin shells is presented. The formulation re...
A triangular flat finite element for the analysis of thin shells which undergo large displacements i...
In this paper a triangular prism solid element for the analysis of thin/thick shells undergoing larg...
Based on the refined non-conforming element method, simple flat triangular elements with standard no...
The solid-shells are an attractive kind of element for the simulation of f orming processes, due to ...
The formulation of the linear stiffness matrix for a doubly-curved triangular thin shell element, us...
This work presents a fully non-linear finite element formulation for shell analysis comprising linea...
The research work presented here deals with the problems of geometrically nonlinear analysis of thin...
This work presents a fully non-linear finite element formulation for shell analysis comprising linea...
This paper extends a previous triangular prism solid element adequate to model shells under large st...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...
A polar decomposition based corotational formulation for deriving geometrically nonlinear triangular...