Abstract

It is determined that vibro-impact systems in practical applications generate a number of problems because of the fact that in the regimes in which steady state motions take place multivalued motions are observed. Here it is shown that in a definite investigated case multivalued stable regimes of motion do not exist in the system. Here the investigation of single valued solutions is performed. They are especially useful for practical applications according to the performance of impact processes. The presented graphical relationships enable to choose the regimes suitable for practical applications that are with decaying impacts as well as stationary stable regimes.

Highlights

  • In practical applications in engineering various dynamic regimes of motion of vibro-impact systems take place

  • Single valued motions are important in practical applications and this paper is devoted to their investigation

  • Vibro impact systems in practical applications generate a number of problems because of the fact that in the regimes in which steady state motions take place multivalued motions are observed

Read more

Summary

Introduction

In practical applications in engineering various dynamic regimes of motion of vibro-impact systems take place. In this paper dynamics in some typical regimes of motion are investigated in detail. Investigation of dynamics of a pendulum mechanism is performed in [9]. The obtained results for several typical regimes of motion of the system are investigated and described in detail. INVESTIGATION OF SINGLE VALUED MOTIONS IN THE VIBRO-IMPACT SYSTEM IN CASE OF HARMONIC FORCE. The presented results of investigation are used for the design of systems performing vibrating motions with impacts as well as mechanisms of various types. In this paper the phenomenon of impact is investigated and it takes place in the process of operation of various types of mechanical systems and mechanisms as well as machines

Model of the investigated vibro-impact system
Dynamics in periodic regimes of motion for low frequency of excitation
Dynamics in periodic regimes of motion for frequency around four
Regions of optimal behavior of the system in periodic regimes of motion
Conclusions
Full Text
Published version (Free)

Talk to us

Join us for a 30 min session where you can share your feedback and ask us any queries you have

Schedule a call