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ORIGINAL PAPER
Nonlinear Vibrations of Orthogonal Mechanism of Shaking Table
K. Bissembayev 1
,
 
Z. Iskakov 1
 
 
 
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Laboratory of Vibratory Mechanisms and Machinery U.A. Dzholdasbekov Institute of Mechanics and Machine Science Kurmangazy street, 29, Almaty, Kazakhstan
 
 
Online publication date: 2014-09-02
 
 
Publication date: 2014-08-01
 
 
International Journal of Applied Mechanics and Engineering 2014;19(3):487-501
DOI: https://doi.org/10.2478/ijame-2014-0032
 
 
Article (PDF)
References (16)
 
KEYWORDS
orthogonal mechanism
dynamics
asymptotic method
essentially nonlinearity
stability
 
ABSTRACT
The dynamics of orthogonal mechanism in the presence of a shaking table of fixed cargo is studied. The focus is on the vibrational motion of the mechanism in slow-speed motor rotation. The analysis of the solutions for motion nonlinear equations showed that the angular velocity of the guiding link oscillates according to the harmonic law about a mean value. The character of changing its amplitude, depending on the weight of the cargo and the length of the guiding link, is determined. Dependence of the mean angular velocity on the motor torque is set.
 
REFERENCES (16)
1.
Alifov A.A. and Frolov K.V. (1985): Interaction of Non-Linear Oscillation Systems with Sources of Energy. - Moscow: Nauka.
Google Scholar
 
 
2.
Arakelian V. and Daham M. (2001): Partial shaking moment balancing of fully force-balanced linkage. - Mechanism and Machine Theory, vol.8, No.36, pp.1241-1252.
Google Scholar
 
 
3.
Azbel G.G., Blekhman N.I., Bykhovskiy I.I. and others (1981): Vibration processes and machines. - Volume 4, edition of E.E. Levendel, Vibrations in Technique (guide), Moscow, Mechanic Engineering.
Google Scholar
 
 
4.
Baksys B. and Liutkauskiene K. (2008): Displacement of the body on the oscillatory plane. - Mechanika, vol.3, No.71, pp.1-37.
Google Scholar
 
 
5.
Baksys B. and Liutkauskiene K. (2010): Manipulation of apart on a vibrating plane under controlled dry friction. - Mechanika, vol.3, No.83, pp.28-33.
Google Scholar
 
 
6.
Bisembayev K. and Iskakov Zh. (2012): Mathematic model of the orthogonal mechanism of the press machine shaking table. - Bulletin of The Kazakh National Teachers Training University named after Abai, vol.3, No.39, pp.32-38.
Google Scholar
 
 
7.
Bogolyubov N.N. and Mitrоpolskiy Yu.А. (1974): Asymptotic Methods of the Non-Linear Oscillations Theory. - Moscow: Science.
Google Scholar
 
 
8.
Dorinin V.I. and Danshin Yu.V. (1993): Dynamic synthesis of flat balanced leverage mechanisms. - Khabarovsk, DVG APS.
Google Scholar
 
 
9.
Drakunov Yu.М. and Tuleshov Е.А. (2007): Dynamics of a shaking table in generalized functions. - Proceedings of the International Scientific Technical Conference Yerzhanov’s Readings II, pp.132-134.
Google Scholar
 
 
10.
Feng B., Morita N. and Torii T. (2004): Dynamic Optimum Design for Path Generation of Planar Linkage. - Proceedings of 11th World Congress in Mechanism and Machine Science, Tvanjin.
Google Scholar
 
 
11.
Gulyayev V.I., Bazhenov V.А. and Popov S.L. (1989): Applied Tasks of the Theory of Non-Linear Oscillations of Mechanical Systems. - Moscow: Higher School.
Google Scholar
 
 
12.
Hong-Sen Yan and Ren-Chung Soong (2001): Kinematic and dynamic design of four-bar linkages by links counterweighing with variable input speed. - Mechanism and Machine Theory, vol.9, No.37, pp.1051-1071.
Google Scholar
 
 
13.
Kononenko V.O. (1964): Oscillation Systems with Restricted Excitation. - Moscow: Nauka.
Google Scholar
 
 
14.
Krivtsov A.M. (2000): Influence of the torque of restricted power on the stability of stationary motions of nonsymmetrical spin. - Mechanics of Solid Body, vol.2, pp.33-43.
Google Scholar
 
 
15.
Moyseyev N.N. (1969): Asymptotic Methods of Non-Linear Mechanics. - Moscow: Science.
Google Scholar
 
 
16.
Tuleshov А.K. and Tuleshov Е.А. (2012): Solution of shaking table dynamics equations in the class of generalized functions using the iteration method. - Proceedings of the International Scientific Conference Modern Achievements in the Science and Education.
Google Scholar
 
 
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