
Escape in a nonideal electro-mechanical system
Author(s) -
D. Belato,
Hans Ingo Weber,
José Manoel Balthazar
Publication year - 2002
Publication title -
revista brasileira de ciências mecânicas
Language(s) - English
Resource type - Journals
ISSN - 0100-7386
DOI - 10.1590/s0100-73862002000400014
Subject(s) - pendulum , nonlinear system , kapitza's pendulum , inverted pendulum , physics , control theory (sociology) , double pendulum , work (physics) , resonance (particle physics) , bar (unit) , power (physics) , motion (physics) , mechanical system , classical mechanics , computer science , control (management) , particle physics , quantum mechanics , artificial intelligence , meteorology , thermodynamics
In this work a particular system is investigated consisting of a pendulum whose point of support is vibrated along a horizontal guide by a two bar linkage driven from a DC motor, considered as a limited power source. This system is nonideal since the oscillatory motion of the pendulum influences the speed of the motor and vice-versa, reflecting in a more complicated dynamical process. This work comprises the investigation of the phenomena that appear when the frequency of the pendulum draws near a secondary resonance region, due to the existing nonlinear interactions in the system. Also in this domain due to the power limitation of the motor, the frequency of the pendulum can be captured at resonance modifying completely the final response of the system. This behavior is known as Sommerfeld effect and it will be studied here for a nonlinear system