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Nelineinaya Dinamika [Russian Journal of Nonlinear Dynamics], 2012, Volume 8, Number 4, Pages 815–836
(Mi nd362)
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This article is cited in 5 scientific papers (total in 5 papers)
The motion of a body with variable mass geometry in a viscous fluid
Evgeny V. Vetchanina, Ivan S. Mamaevbcd, Valentin A. Teneneva a Izhevsk State Technical University, Studencheskaya 7, Izhevsk, 426069 Russia
b Institute of Computer Science; Laboratory of Nonlinear Analysis and the Design of New Types of Vehicles,
Udmurt State University, Universitetskaya 1, Izhevsk, 426034 Russia
c A. A. Blagonravov Mechanical Engineering Research Institute of RAS, Russia, Moscow
d Institute of Mathematics and Mechanics of the Ural Branch of RAS, Russia, Ekaterinburg, S. Kovalevskaja str. 16, Ekaterinburg, 620990, Russia
Abstract:
An investigation of the characteristics of motion of a rigid body with variable internal mass distribution in a viscous fluid is carried out on the basis of a joint numerical solution of the Navier–Stokes equations and equations of motion. A non-stationary three-dimensional solution to the problem is found. The motion of a sphere and a drop-shaped body in a viscous fluid, which is caused by the motion of internal material points, in a gravitational field is explored. The possibility of motion of a body in an arbitrary given direction is shown.
Keywords:
finite-volume numerical method, Navier–Stokes equations, variable internal mass distribution, motion control.
Received: 13.04.2012 Revised: 21.10.2012
Citation:
Evgeny V. Vetchanin, Ivan S. Mamaev, Valentin A. Tenenev, “The motion of a body with variable mass geometry in a viscous fluid”, Nelin. Dinam., 8:4 (2012), 815–836
Linking options:
https://www.mathnet.ru/eng/nd362 https://www.mathnet.ru/eng/nd/v8/i4/p815
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Abstract page: | 389 | Full-text PDF : | 178 | References: | 84 | First page: | 1 |
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