A computer procedure for economically time-integrating large structural dynamics problems is presented. The main process is described as a two-step discretisation, the first one being performed by the finite element method. An error measure is proposed in order to check the validity of the results. The reduced system of equations is integrated by using the central differences explicit scheme. Linear and physical nonlinear examples of applications are shown. The entire procedure seems to be particularly well-suited to be programmed in small computers, where the core and velocity characteristics impose severe restrictions on the problems to be directly solved
In this work, a new time marching procedure is proposed for structural dynamics analyses. In this no...
This thesis deals with the time integration and nonlinear model reduction of nearly incompressible m...
This thesis demonstrates that the use of finite elements need not be confined to space alone, but th...
The time-history analysis of realistic structures can often be computationally quite expensive. The ...
Purpose – In structural, earthquake and aeronautical engineering and mechanical vibration, the solut...
Step-by-step time integration methods are widely used for solving structural dynamics problems. One ...
A new time integration method is proposed for solving a differential equation of motion of structura...
[[abstract]]In the area of crash impact, research is urgently required on the development and evalua...
In this paper a new method is proposed for the direct time integration method for structural dynamic...
This paper describes a modal weighting technique that improves the stability characteristics of expl...
This study deals with several time integration algorithms in structural dynamics. We focus on their ...
In this paper a new method is proposed for direct time integration of nonlinear structural dynamics ...
New dissipative time integration algorithms are presented for solving systems of second-order ordina...
This research addresses the time history analysis of structures subjected to dynamic loads using hig...
This paper deals with the time integration and nonlinear model reduction of nearly incompressible ma...
In this work, a new time marching procedure is proposed for structural dynamics analyses. In this no...
This thesis deals with the time integration and nonlinear model reduction of nearly incompressible m...
This thesis demonstrates that the use of finite elements need not be confined to space alone, but th...
The time-history analysis of realistic structures can often be computationally quite expensive. The ...
Purpose – In structural, earthquake and aeronautical engineering and mechanical vibration, the solut...
Step-by-step time integration methods are widely used for solving structural dynamics problems. One ...
A new time integration method is proposed for solving a differential equation of motion of structura...
[[abstract]]In the area of crash impact, research is urgently required on the development and evalua...
In this paper a new method is proposed for the direct time integration method for structural dynamic...
This paper describes a modal weighting technique that improves the stability characteristics of expl...
This study deals with several time integration algorithms in structural dynamics. We focus on their ...
In this paper a new method is proposed for direct time integration of nonlinear structural dynamics ...
New dissipative time integration algorithms are presented for solving systems of second-order ordina...
This research addresses the time history analysis of structures subjected to dynamic loads using hig...
This paper deals with the time integration and nonlinear model reduction of nearly incompressible ma...
In this work, a new time marching procedure is proposed for structural dynamics analyses. In this no...
This thesis deals with the time integration and nonlinear model reduction of nearly incompressible m...
This thesis demonstrates that the use of finite elements need not be confined to space alone, but th...