A computationally efficient beam finite element is presented for the static and dynamic analysis of frame structures with any number and location of concentrated damages, whose macroscopic effects are simulated with a set of longitudinal, rotational and transversal elastic springs at the position of each singularity. The proposed mathematical model exploits positive Dirac’s deltas in the corresponding flexibility functions of the beam elements, and allows also considering shear deformations and rotatory inertia. Such contributions may have a huge impact on the higher modes of vibration, as confirmed by the numerical examples
AbstractCracks and other forms of concentrated damage can significantly affect the performance of sl...
Dirac’s delta functions enable simple and effective representations of point loads and singularities...
Buildings subjected to impact and explosion are usually studied using large scale and highly nonline...
A computationally efficient beam finite element is presented for the static and dynamic analysis of ...
The thesis presents a novel computational method for analysing the static and dynamic behaviour of a...
Numerical simulation of large-scale problems in structural dynamics, such as structures subject to e...
AbstractDirac’s delta functions enable simple and effective representations of point loads and singu...
This paper presents the formulation for a novel flexibility-based 1D frame element that captures mat...
Inelastic beam elements are widely used in the analysis of structures subjected to seismic actions. ...
Includes bibliographical references (page 77)The purpose of this project is to analyze\ud the natura...
Localized flexibility models of cracks enable one for simple and effective representation of the beh...
A 3D mixed beam finite element is presented, modeling the warping of the cross-sections as an indepe...
This paper describes the computational aspects of the beam Finite Element formulation recently devel...
An approach to quantify the severity of damage in Euler-Bernoulli beams from changes in modal flexib...
International audienceThis paper proposes a new simplified computer-based procedure for the dynamic ...
AbstractCracks and other forms of concentrated damage can significantly affect the performance of sl...
Dirac’s delta functions enable simple and effective representations of point loads and singularities...
Buildings subjected to impact and explosion are usually studied using large scale and highly nonline...
A computationally efficient beam finite element is presented for the static and dynamic analysis of ...
The thesis presents a novel computational method for analysing the static and dynamic behaviour of a...
Numerical simulation of large-scale problems in structural dynamics, such as structures subject to e...
AbstractDirac’s delta functions enable simple and effective representations of point loads and singu...
This paper presents the formulation for a novel flexibility-based 1D frame element that captures mat...
Inelastic beam elements are widely used in the analysis of structures subjected to seismic actions. ...
Includes bibliographical references (page 77)The purpose of this project is to analyze\ud the natura...
Localized flexibility models of cracks enable one for simple and effective representation of the beh...
A 3D mixed beam finite element is presented, modeling the warping of the cross-sections as an indepe...
This paper describes the computational aspects of the beam Finite Element formulation recently devel...
An approach to quantify the severity of damage in Euler-Bernoulli beams from changes in modal flexib...
International audienceThis paper proposes a new simplified computer-based procedure for the dynamic ...
AbstractCracks and other forms of concentrated damage can significantly affect the performance of sl...
Dirac’s delta functions enable simple and effective representations of point loads and singularities...
Buildings subjected to impact and explosion are usually studied using large scale and highly nonline...