We present a reformulation of the classical Timoshenko beam problem, resulting in a single differential equation with the rotation as the only primal variable. We show that this formulation is equivalent to the standard formulation and the same types of boundary conditions apply. Moreover, we develop an isogeometric collocation scheme to solve the problem numerically. The formulation is completely locking-free and involves only half the degrees of freedom compared to a standard formulation. Numerical tests are presented to confirm the performance of the proposed approach
In this thesis the geometrically exact 3D shear-flexible beam model is discretized with the Lagrangi...
In this paper, the governing equations for free vibration of a non-homogeneous rotating Timoshenko b...
In this paper, the governing equations for free vibration of a non-homogeneous rotating Timoshenko b...
We present a reformulation of the classical Timoshenko beam problem, resulting in a single different...
In this work we study isogeometric collocation methods for the Timoshenko beam problem, considering ...
We present numerical formulations of Timoshenko beams with only one unknown, the bending displacemen...
We present numerical formulations of Timoshenko beams with only one unknown, the bending displacemen...
In this work we present the application of isogeometric collocation techniques to the solution of sp...
In this work we present the application of isogeometric collocation techniques to the solution of sp...
The present paper presents a robust multi-patch formulation based on the isogeometric collocation (I...
The Timoshenko beam bending problem is formulated in the context of strain gradient elasticity for b...
The present paper combines an effective beam theory with a simple and accurate numerical technique o...
The present paper combines an effective beam theory with a simple and accurate numerical technique o...
A rotating Timoshenko beam free vibration problem is solved using the meshless local Petrov-Galerkin...
A rotating Timoshenko beam free vibration problem is solved using the meshless local Petrov-Galerkin...
In this thesis the geometrically exact 3D shear-flexible beam model is discretized with the Lagrangi...
In this paper, the governing equations for free vibration of a non-homogeneous rotating Timoshenko b...
In this paper, the governing equations for free vibration of a non-homogeneous rotating Timoshenko b...
We present a reformulation of the classical Timoshenko beam problem, resulting in a single different...
In this work we study isogeometric collocation methods for the Timoshenko beam problem, considering ...
We present numerical formulations of Timoshenko beams with only one unknown, the bending displacemen...
We present numerical formulations of Timoshenko beams with only one unknown, the bending displacemen...
In this work we present the application of isogeometric collocation techniques to the solution of sp...
In this work we present the application of isogeometric collocation techniques to the solution of sp...
The present paper presents a robust multi-patch formulation based on the isogeometric collocation (I...
The Timoshenko beam bending problem is formulated in the context of strain gradient elasticity for b...
The present paper combines an effective beam theory with a simple and accurate numerical technique o...
The present paper combines an effective beam theory with a simple and accurate numerical technique o...
A rotating Timoshenko beam free vibration problem is solved using the meshless local Petrov-Galerkin...
A rotating Timoshenko beam free vibration problem is solved using the meshless local Petrov-Galerkin...
In this thesis the geometrically exact 3D shear-flexible beam model is discretized with the Lagrangi...
In this paper, the governing equations for free vibration of a non-homogeneous rotating Timoshenko b...
In this paper, the governing equations for free vibration of a non-homogeneous rotating Timoshenko b...