| | Mechanics of Solids A Journal of Russian Academy of Sciences | | Founded
in January 1966
Issued 6 times a year
Print ISSN 0025-6544 Online ISSN 1934-7936 |
Archive of Issues
Total articles in the database: | | 12854 |
In Russian (Èçâ. ÐÀÍ. ÌÒÒ): | | 8044
|
In English (Mech. Solids): | | 4810 |
|
<< Previous article | Volume 52, Issue 5 / 2017 | Next article >> |
A.R. Valeev, A.N. Zotov, O.E. Zubkova, R.G. Rizvanov, and M.V. Sviridov, "Systems with Discontinuous Quasi-Zero Reconstructing Force," Mech. Solids. 52 (5), 581-586 (2017) |
Year |
2017 |
Volume |
52 |
Number |
5 |
Pages |
581-586 |
DOI |
10.3103/S0025654417050132 |
Title |
Systems with Discontinuous Quasi-Zero Reconstructing Force |
Author(s) |
A.R. Valeev (Ufa State Petroleum Technological University, ul. Kosmonavtov 1, Ufa, Bashkortostan, 450062 Russia)
A.N. Zotov (Ufa State Petroleum Technological University, ul. Kosmonavtov 1, Ufa, Bashkortostan, 450062 Russia, a-zot2@yandex.ru)
O.E. Zubkova (Ufa State Petroleum Technological University, ul. Kosmonavtov 1, Ufa, Bashkortostan, 450062 Russia)
R.G. Rizvanov (Ufa State Petroleum Technological University, ul. Kosmonavtov 1, Ufa, Bashkortostan, 450062 Russia)
M.V. Sviridov (Ufa State Petroleum Technological University, ul. Kosmonavtov 1, Ufa, Bashkortostan, 450062 Russia) |
Abstract |
The paper deals with the problem of constructing systems with discontinuous quasi-zero reconstructing force on the basis of structures where an elastic element moves between two directrices of prescribed design shape perpendicularly to their axis of symmetry. A spring is considered as an elastic element. The cases where the elastic element works only in compression or only in tension are considered. |
Keywords |
discontinuous quasi-zero reconstructing force, vibration, nonlinear vibration, system with quasi-zero stiffness |
References |
1. | K. Magnus,
Vibrations. Introduction to Studies of Vibratory Systems
(Teubner, Stuttgart, 1976; Mir, Moscow, 1982). |
2. | P. M. Alabuzhev and A. A. Gritchin,
Vibration Isolation Systems with Quasi-Zero Stiffness,
Ed. by K. M. Ragulskis
(Mashinostroenie, Leningrad, 1986)
[in Russian]. |
3. | A. Carrella, M. Brennan, and T. Waters,
"Static Analysis of a Passive Vibration Isolator with Quasi-Zero Stiffness Characteristic,"
J. Sound Vibr.
301 (3-5), 678-689 (2007). |
4. | X. Liu, X. Huang, and H. Hua,
"On the Characteristics of a Quasi-Zero Stiffness Isolator Using Euler Buckled Beam
as Negative Stiffness Corrector,"
J. Sound Vibr.
332, 3359-3376 (2013) |
5. | W. Robertson, B. Cazzolato, and A. Zander,
"Horizontal Stability of a Quasi-Zero Stiffness Mechanism Using Inclined Linear Springs,"
Acoust. Austral.
42 (1), 8-13 (2014). |
6. | I. Kovacic, M. J. Brennan, and T. Waters,
"Study of a Nonlinear Vibration Isolator with a Quasi-Zero Stiffness Characteristic,"
J. Sound Vibr.
315, 700-711 (2008). |
7. | W. Robertson, B. Cazzolato, and A. Zander,
"Experimental Results of a 1D Passive Magnetic Spring Approaching Quasi-Zero-Stiffness
and Using Active Skyhook Damping,"
in Proc. Conf. The Australian Acoustical Society 2013, Australia
(Victor Harbor, 2013). |
8. | A. N. Zotov,
"Vibration Isolators with Quasi-Zero Stiffness,"
Izv. Vyssh. Uchebn. Zaved. "Gornyi Zhurnal",
No. 2, 147-151 (2007). |
|
Received |
01 April 2015 |
Link to Fulltext |
|
<< Previous article | Volume 52, Issue 5 / 2017 | Next article >> |
|
If you find a misprint on a webpage, please help us correct it promptly - just highlight and press Ctrl+Enter
|
|