Abstract. Energy preserving/decaying schemes are presented for the simulation of the nonlinear multi-body systems involving shell components. The proposed schemes are designed to meet four specific require-ments: unconditional nonlinear stability of the scheme, a rigorous treatment of both geometric and material nonlinearities, exact satisfaction of the constraints, and the presence of high frequency numerical dissipa-tion. The kinematic nonlinearities associated with arbitrarily large displacements and rotations of shells are treated in a rigorous manner, and the material nonlinearities can be handled when the constitutive laws stem from the existence of a strain energy density function. The efficiency and robustness of the proposed ap-pro...
Anovel integration scheme for nonlinear dynamics of geometrically exact shells is developed based on...
The existence of stable solutions for geometrically nonlinear theory of shells has been widely discu...
Abstract. The existence of stable solutions for geometrically nonlinear theory of shells has been wi...
Energy preserving/decaying schemes are presented for the simulation of the nonlinear multibody syste...
Energy preserving/decaying schemes are presented for the simulation of the nonlinear multibody syste...
Energy preserving/decaying schemes are presented for the simulation of the nonlinear multibody syste...
Energy preserving/decaying schemes are presented for the simulation of the non-linear multibody syst...
A novel integration scheme for nonlinear dynamics of geometrically exact shells is developed based o...
The present work deals with the extension of contemporary finite element methods for nonlinear struc...
This book focuses on structure-preserving numerical methods for flexible multibody dynamics, includi...
AbstractThe present work deals with the design of energy–momentum conserving schemes for flexible mu...
This paper deals with the development of computational schemes for the dynamic analysis of °exible, ...
Energy preserving schemes achieve unconditional stability for nonlinear systems by establishing disc...
Following the approach developed for rods in Part 1 of this paper (Pimenta et al. in Comput. Mech. 4...
In the present work, the unified framework for the computational treatment of rigid bodies and nonli...
Anovel integration scheme for nonlinear dynamics of geometrically exact shells is developed based on...
The existence of stable solutions for geometrically nonlinear theory of shells has been widely discu...
Abstract. The existence of stable solutions for geometrically nonlinear theory of shells has been wi...
Energy preserving/decaying schemes are presented for the simulation of the nonlinear multibody syste...
Energy preserving/decaying schemes are presented for the simulation of the nonlinear multibody syste...
Energy preserving/decaying schemes are presented for the simulation of the nonlinear multibody syste...
Energy preserving/decaying schemes are presented for the simulation of the non-linear multibody syst...
A novel integration scheme for nonlinear dynamics of geometrically exact shells is developed based o...
The present work deals with the extension of contemporary finite element methods for nonlinear struc...
This book focuses on structure-preserving numerical methods for flexible multibody dynamics, includi...
AbstractThe present work deals with the design of energy–momentum conserving schemes for flexible mu...
This paper deals with the development of computational schemes for the dynamic analysis of °exible, ...
Energy preserving schemes achieve unconditional stability for nonlinear systems by establishing disc...
Following the approach developed for rods in Part 1 of this paper (Pimenta et al. in Comput. Mech. 4...
In the present work, the unified framework for the computational treatment of rigid bodies and nonli...
Anovel integration scheme for nonlinear dynamics of geometrically exact shells is developed based on...
The existence of stable solutions for geometrically nonlinear theory of shells has been widely discu...
Abstract. The existence of stable solutions for geometrically nonlinear theory of shells has been wi...