In this paper, linear transient analysis of spatial curved Bernoulli – Euler beam with circular cross – section formulated using isogeometric approach has been presented. The isogeometric approach is based on the concept that the geometry of the beam, as well as the displacement field are defined using the Non – Uniform Rational B – Spline (NURBS) functions. Governing equations of motions are derived using the basic relations of the differential geometry and continuum mechanics. In order to conduct transient analysis, time discretization has been employed using explicit integration scheme. The validation of the proposed method has been carried out for the spatial curved cantilever beam subjected to the point load with constant magnitude. Th...
Linear static analysis of arbitrarily curved beams is considered. Metric of a Bernoulli-Euler beam i...
The Bernoulli–Euler and Timoshenko’s theory of arbitrary curved beam is derived in the system of NUR...
The current development of the isogeometric approach in various fields of mechanics is explained by ...
In this paper dynamic analysis of a curved Bernoulli – Euler beam subjected to a moving load is pres...
The present study elucidates linear static analysis for plane beam structures using the isogeometric...
In this paper the linear free vibration analysis of an arbitrarily curved spatial Bernoulli – Euler ...
Abstract: The Isogeometric analysis is a computational geometry based on a series of polynomial func...
A novel rotation-free isogeometric formulation of in-plane dynamic analysis of an arbitrarily curved...
This paper deals with the linear free vibration analysis of Bernoulli–Euler and Rayleigh curved beam...
This paper presents a numerical procedure for geometrically nonlinear and dynamic analysis of Euler-...
Isogeometric analysis (IGA) is based on a concept that uses the same base functions for representing...
The present research is focused on the linear analysis of a spatial Bernoulli-Euler beam. Metrics of...
The exact description of the arbitrarily curved geometries, including conic sections, is an undeniab...
Accurate numerical modeling of curved beams is of significant importance in different engineering fi...
Application of isogeometric analysis (IGA) for curved beams is very convenient for its ability of ex...
Linear static analysis of arbitrarily curved beams is considered. Metric of a Bernoulli-Euler beam i...
The Bernoulli–Euler and Timoshenko’s theory of arbitrary curved beam is derived in the system of NUR...
The current development of the isogeometric approach in various fields of mechanics is explained by ...
In this paper dynamic analysis of a curved Bernoulli – Euler beam subjected to a moving load is pres...
The present study elucidates linear static analysis for plane beam structures using the isogeometric...
In this paper the linear free vibration analysis of an arbitrarily curved spatial Bernoulli – Euler ...
Abstract: The Isogeometric analysis is a computational geometry based on a series of polynomial func...
A novel rotation-free isogeometric formulation of in-plane dynamic analysis of an arbitrarily curved...
This paper deals with the linear free vibration analysis of Bernoulli–Euler and Rayleigh curved beam...
This paper presents a numerical procedure for geometrically nonlinear and dynamic analysis of Euler-...
Isogeometric analysis (IGA) is based on a concept that uses the same base functions for representing...
The present research is focused on the linear analysis of a spatial Bernoulli-Euler beam. Metrics of...
The exact description of the arbitrarily curved geometries, including conic sections, is an undeniab...
Accurate numerical modeling of curved beams is of significant importance in different engineering fi...
Application of isogeometric analysis (IGA) for curved beams is very convenient for its ability of ex...
Linear static analysis of arbitrarily curved beams is considered. Metric of a Bernoulli-Euler beam i...
The Bernoulli–Euler and Timoshenko’s theory of arbitrary curved beam is derived in the system of NUR...
The current development of the isogeometric approach in various fields of mechanics is explained by ...