Determining the functional parameters of a simple speed regulator

Main Article Content

Sorin VLASE
Mircea MIHALCICA
Maria Luminita SCUTARU

Abstract

The paper makes an analysis of a speed regulator for an uniform response using some mechanism with periodic motion. For the considered mechanism with one degree of freedom are computed the conditions for the quasi-uniform motion, in the case where the vibrating mass is a rigid coupling with the elastic and damping forces. The stability of the solutions in the phase space and the limit cycles for an uniform response of the system is established.

Downloads

Download data is not yet available.

Article Details

How to Cite
[1]
2019. Determining the functional parameters of a simple speed regulator. Romanian Journal of Acoustics and Vibration. 16, 1 (Aug. 2019), 10–14.
Section
Articles

How to Cite

[1]
2019. Determining the functional parameters of a simple speed regulator. Romanian Journal of Acoustics and Vibration. 16, 1 (Aug. 2019), 10–14.

References

Bratu P., Elastic systems vibrations. Technical Publishing House, Bucharest,2000

Bratu P., Vasile O., Modal analysis of the viaducts supported on the elastomeric insulators within the Bechtel constructive solution for the Transilvania Highway. Romanian Journal of Acoustics and vibration 9 (2), 77-82 (2012)

Bratu P., Dragan N., Vasile O., Experimental studies of sound absorption coefficient of composite materials used for acoustic treatments of the cabins, The 11-th International Congress on Automotive and Transport Engineering CONAT, 177-181 (2010)

Negrean I., Advanced notions in Analytical Dynamics of Systems. Acta Technica Napocensis - Applied Mathematics, Mechanics and Engineering, Vol. 60, Nr.4 (2017)

Negrean I., Advanced equations in Analytical Dynamics of Systems. Acta Technica Napocensis - Applied Mathematics, Mechanics and Engineering, Vol. 60, Nr.4 (2017)

Pennestri' E., de Falco D., Vita L., An Investigation of the Inuence of Pseudoinverse Matrix Calculations on Multibody Dynamics by Means of the Udwadia-Kalaba Formulation, Journal of Aerospace Engineering, Volume 22, Issue 4, pp. 365-37 (2009)

van der Pol B., A theory of the amplitude of free and forced triode vibrations, Radio Review, 1 701-710 (1920)

Vlase S., Dynamical Response of a Multibody System with Flexible Elements with a General Three Dimensional Motion, Romanian Journal of Physics, Volume 57, Number 3-4, pp.676–693 (2012)

Vlase S., Teodorescu, PP., Elasto-dynamics of a solid with a general “rigid” motion using FEM model. Part I.Rom. Journ. Phys., Vol. 58, Nos. 7–8, P. 872-881, Bucharest, (2013).

Vlase S., Danasel, C, Scutaru, ML, Mihalcica, M, Finite element analysis of two-dimensional linear elastic systems with a plane “Rigid motion”, Romanian Journal of Physics, Vol 59, IS 5-6, p.476-487 (2014)

Vlase S., Teodorescu, PP, Itu, C, Scutaru, ML, Elasto-dynamics of a solid with a general “rigid” motion using FEM model. Part II. Analysis of a double cardan joint. Romanian Journal of Physics. Vol 58, IS 7-8,p882-892 (2013).

Vlase S., Dynamical Response of a Multibody System with Flexible Element with a general Three-Dimensional Motion. Romanian Journal of Physics, Vol. 57, IS 3-4, p676-693 (2012)

Vlase S., Marin M., Öchsner A. et al. Motion equation for a flexible one-dimensional element used in the dynamical analysis of a multibody system. Continuum Mech. Thermodyn. (2018), pp.1-10. https://doi.org/10.1007/ s00161-018-0722-y