It is known, that behavior of a periodically driven damped pendulum may be very complex and sometimes with the unexpected phenomena such as stable hilltop vibrations, complex subharmonical and quasi-periodical vibrations, and different rotations [1-6]. In this paper we investigate global dynamics of a more common model then the models used in the usual previous investigations. Three cases are under consideration: a) with horizontal excitation of the vibrating support, b) with vertical excitation, c) with excitation under some angle α from the horizontal direction
Non-linear oscillators have seen intense research interest over recent decades.Throughout this time ...
As an example of the parametrically excited system, this report dealt with the 2-D vibrational sprin...
This paper examines the oscillations of a spherical pendulum with horizontal Lissajous excitation. T...
We consider the effect of horizontally shaking the pivot point of a damped pendulum. While similar ...
Experimental and theoretical investigations of the dynamics of a double pendulum, with the periodic ...
This paper investigates dynamics of double pendulum subjected to vertical parametric kinematic excit...
Dynamically stable periodic solutions of a pendulum with the periodically vibrating point of suspens...
This thesis involves the analysis of four classes of nonlinear oscillators. We investigate a damped ...
In this paper, a particular system is studied consisting of a pendulum whose support point is vibrat...
The paper reports the complete bifurcation analysis of the driven damped pendulum systems by the new...
[[abstract]]The dynamic behavior of a vibro-impact damper model with two degrees of freedom is inves...
Inspired by the experimental results of Cuevas et al. [Phys. Rev. Lett. 102, 224101 (2009)], we cons...
An application of the new method of complete bifurcation groups (MCBG) in parametrically excited pen...
<p>This paper investigates the static and dynamic characteristics of the semi-elliptical rocking dis...
summary:The pendulum damper modelled as a two degree of freedom strongly non-linear auto-parametric ...
Non-linear oscillators have seen intense research interest over recent decades.Throughout this time ...
As an example of the parametrically excited system, this report dealt with the 2-D vibrational sprin...
This paper examines the oscillations of a spherical pendulum with horizontal Lissajous excitation. T...
We consider the effect of horizontally shaking the pivot point of a damped pendulum. While similar ...
Experimental and theoretical investigations of the dynamics of a double pendulum, with the periodic ...
This paper investigates dynamics of double pendulum subjected to vertical parametric kinematic excit...
Dynamically stable periodic solutions of a pendulum with the periodically vibrating point of suspens...
This thesis involves the analysis of four classes of nonlinear oscillators. We investigate a damped ...
In this paper, a particular system is studied consisting of a pendulum whose support point is vibrat...
The paper reports the complete bifurcation analysis of the driven damped pendulum systems by the new...
[[abstract]]The dynamic behavior of a vibro-impact damper model with two degrees of freedom is inves...
Inspired by the experimental results of Cuevas et al. [Phys. Rev. Lett. 102, 224101 (2009)], we cons...
An application of the new method of complete bifurcation groups (MCBG) in parametrically excited pen...
<p>This paper investigates the static and dynamic characteristics of the semi-elliptical rocking dis...
summary:The pendulum damper modelled as a two degree of freedom strongly non-linear auto-parametric ...
Non-linear oscillators have seen intense research interest over recent decades.Throughout this time ...
As an example of the parametrically excited system, this report dealt with the 2-D vibrational sprin...
This paper examines the oscillations of a spherical pendulum with horizontal Lissajous excitation. T...