An application of the new method of complete bifurcation groups (MCBG) in parametrically excited pendulum systems with an additional linear restoring moment and with the periodically vibrating point of suspension in both directions is introduced. Behaviour of the driven damped pendulum systems may be complex and with unexpected phenomena. Recent efforts in nonlinear dynamics show, that rare attractors (RA) have been found in all typical nonlinear models. Construction of complete bifurcation groups is based on the method of stable and unstable periodic regimes continuation on a parameter. This method is based on the ideas of Poincaré, Birkhoff, Andronov and others [6]. Global bifurcation analysis of the parametric pendulum systems allows to ...
This paper devoted to application of the new method of complete bifurcation groups (MCBG), which sho...
This paper devoted to application of the new method of complete bifurcation groups (MCBG), which sho...
A lot of works are dedicated to studying different mathematical models of competition with goal of d...
An application of the new method of complete bifurcation groups (MCBG) in a parametrically excited p...
An application of the new method of complete bifurcation groups (MCBG) in a parametrically excited p...
An application of the new method of complete bifurcation groups (MCBG) in parametrically excited pen...
The complete bifurcation analysis of the driven damped pendulum systems by the new method of complet...
The paper reports the complete bifurcation analysis of the driven damped pendulum systems by the new...
Dynamically stable periodic solutions of a pendulum with the periodically vibrating point of suspens...
A new approach for the global bifurcation analysis for strongly nonlinear dynamical systems, based o...
A new approach for the global bifurcation analysis for strongly nonlinear dynamical systems, based o...
A new approach for the global bifurcation analysis for strongly nonlinear dynamical systems, based o...
The paper is devoted to the global bifurcation analysis of the models of strongly nonlinear forced o...
New methods and approaches of the global bifurcation analysis of non-linear dynamical systems, descr...
The pendulum systems are widely used in the engineering, but their qualitative behavior hasn’t been ...
This paper devoted to application of the new method of complete bifurcation groups (MCBG), which sho...
This paper devoted to application of the new method of complete bifurcation groups (MCBG), which sho...
A lot of works are dedicated to studying different mathematical models of competition with goal of d...
An application of the new method of complete bifurcation groups (MCBG) in a parametrically excited p...
An application of the new method of complete bifurcation groups (MCBG) in a parametrically excited p...
An application of the new method of complete bifurcation groups (MCBG) in parametrically excited pen...
The complete bifurcation analysis of the driven damped pendulum systems by the new method of complet...
The paper reports the complete bifurcation analysis of the driven damped pendulum systems by the new...
Dynamically stable periodic solutions of a pendulum with the periodically vibrating point of suspens...
A new approach for the global bifurcation analysis for strongly nonlinear dynamical systems, based o...
A new approach for the global bifurcation analysis for strongly nonlinear dynamical systems, based o...
A new approach for the global bifurcation analysis for strongly nonlinear dynamical systems, based o...
The paper is devoted to the global bifurcation analysis of the models of strongly nonlinear forced o...
New methods and approaches of the global bifurcation analysis of non-linear dynamical systems, descr...
The pendulum systems are widely used in the engineering, but their qualitative behavior hasn’t been ...
This paper devoted to application of the new method of complete bifurcation groups (MCBG), which sho...
This paper devoted to application of the new method of complete bifurcation groups (MCBG), which sho...
A lot of works are dedicated to studying different mathematical models of competition with goal of d...