On Limits of Friction to Maintain a State of Rest of a Tripod
- 作者: Dosaev M.Z.1, Samsonov V.A.1, Garbuz M.A.1
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隶属关系:
- Institute of Mechanics of LMSU
- 期: 卷 89, 编号 2 (2025)
- 页面: 153-165
- 栏目: Articles
- URL: https://rjeid.com/0032-8235/article/view/686761
- DOI: https://doi.org/10.31857/S0032823525020015
- EDN: https://elibrary.ru/IKNDHU
- ID: 686761
如何引用文章
详细
The article presents the results of a constructive study of the ability of dry friction to hold a tripod at rest under the influence of external forces. Until now, there has been no constructive discussion or specific examples of friction distribution in supports in the scientific literature.
The identified features will ensure a rest stage for the body of a vibration robot resting on a rough plane with three points.
作者简介
M. Dosaev
Institute of Mechanics of LMSU
编辑信件的主要联系方式.
Email: dosayev@imec.msu.ru
俄罗斯联邦, Moscow
V. Samsonov
Institute of Mechanics of LMSU
Email: dosayev@imec.msu.ru
俄罗斯联邦, Moscow
M. Garbuz
Institute of Mechanics of LMSU
Email: dosayev@imec.msu.ru
俄罗斯联邦, Moscow
参考
- Dosaev M., Samsonov V., Hwang S. Construction of control algorithm in the problem of the planar motion of a friction-powered robot with a flywheel and an eccentric weight // Appl. Math. Model., 2021, vol. 89 (2), pp. 1517–1527.
- Garbuz M., Dosaev M., Samsonov V. Organizing the rotation of the body of a vibration robot around the vertical // J. of Comput.&Syst. Sci. Int., 2023, vol. 1, pp. 164–176.
- Jellett J.H. A Treatise on the Theory of Friction. Dublin: Hodges, Foster, 1872. 220 p.
- Schiller N. Note on the equilibrium of a rigid body under the action of friction on some flat part of its surface // Proc. of the Dep. of Phys. Sci. of the Soc. of Natural Sci. Lovers, 1892, no. V (1), pp. 1–5.
- Zhukovsky N.E. Equilibrium Condition of a Rigid Body Supported by a Certain Platform on a Fixed Plane and Capable of Moving along This Plane with Friction. Moscow: Volchaninov Publ., 1897. 23 p.
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- Sumbatov A.S. On the equilibrium of the stand of a physical pendulum on a horizontal plane with dry friction // Int. J. of Non-Lin. Mech., 2020, vol. 126, p. 1–5.https://doi.org/10.1016/j.ijnonlinmec.2020.103571
- Rosenblat G.M. Mechanics in Problems and Solutions. Moscow: Editorial URSS, 2004. 160 p.
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