An algorithm for numerical computation of natural frequencies of the axially moving Euler-Bernoulli beam is presented. It is tested against data found in the literature and against known analytical expressions of its limiting models - axially moving string and stationary beam - where good agreements were found. The numerical algorithm always stays within real algebra. Roots of the polynomial can be computed out of only three real numbers and the expressions for determinant evaluations are deduced in a numerically stable way.JRC.F.7-Energy systems evaluatio
A method based on the power series solution is proposed to solve the natural frequency of flapping v...
This paper proposes part by part usage of Timoshenko and Euler-Bernoulli beam theories for obtaining...
This paper will investigate the dynamic behavior of horizontally curved beams, concentrating specifi...
In this study, the artificial parameter method is utilized to find closed-form, approximate natural ...
In this chapter, natural frequencies of an Euler-Bernoulli prismatic beam on different supports are ...
In this study, the natural frequencies of an Euler-Bernoulli type beam with a mass are calculated. T...
In the present paper, the stability investigation of the linear responses of axially travelling beam...
In this paper, variational iteration (VIM) and parametrized perturbation (PPM)methods have been used...
In this paper, variational iteration (VIM) and parametrized perturbation (PPM) methods have been use...
The current research deals with application of a new analytical technique called Energy Balance Meth...
The task of the presented bachelor thesis has been to program an algorithm of the finite element met...
This paper is devoted to the new classes of analytical techniques called the Iteration Perturbation ...
Non-linear vibration of Euler-Bernoulli beams In this paper, variational iteration (VIM) and paramet...
In this paper, a Trujillo algorithm method for the exact solution of nonlinear explicit dynamic prob...
Nonlinear vibrations and stability analysis of an axially moving Euler-Bernoulli type beam are inves...
A method based on the power series solution is proposed to solve the natural frequency of flapping v...
This paper proposes part by part usage of Timoshenko and Euler-Bernoulli beam theories for obtaining...
This paper will investigate the dynamic behavior of horizontally curved beams, concentrating specifi...
In this study, the artificial parameter method is utilized to find closed-form, approximate natural ...
In this chapter, natural frequencies of an Euler-Bernoulli prismatic beam on different supports are ...
In this study, the natural frequencies of an Euler-Bernoulli type beam with a mass are calculated. T...
In the present paper, the stability investigation of the linear responses of axially travelling beam...
In this paper, variational iteration (VIM) and parametrized perturbation (PPM)methods have been used...
In this paper, variational iteration (VIM) and parametrized perturbation (PPM) methods have been use...
The current research deals with application of a new analytical technique called Energy Balance Meth...
The task of the presented bachelor thesis has been to program an algorithm of the finite element met...
This paper is devoted to the new classes of analytical techniques called the Iteration Perturbation ...
Non-linear vibration of Euler-Bernoulli beams In this paper, variational iteration (VIM) and paramet...
In this paper, a Trujillo algorithm method for the exact solution of nonlinear explicit dynamic prob...
Nonlinear vibrations and stability analysis of an axially moving Euler-Bernoulli type beam are inves...
A method based on the power series solution is proposed to solve the natural frequency of flapping v...
This paper proposes part by part usage of Timoshenko and Euler-Bernoulli beam theories for obtaining...
This paper will investigate the dynamic behavior of horizontally curved beams, concentrating specifi...