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This article is cited in 2 scientific papers (total in 2 papers)
Modelling the mechanisms of destruction of the surface layer of a meteoroid under the thermal factor
V. A. Andrushchenkoa, V. A. Goloveshkinb, N. G. Syzranovaa a Institute of Computer Aided Design of the RAS
b Institute of Applied Mechanics of the RAS
Abstract:
Based on the equations of the classical linear theory of elasticity, a model problem of the
stress-strain state of an elastic cylinder simulating a meteor body falling in the atmosphere with a thin near-surface layer heated due to thermal loads is posed and analytically
solved. It is within the framework of the linear formulation of the problem that the influence of an inhomogeneous temperature field on this process has been identified and separately investigated. The maximum shear stresses are calculated for two cases of heating
this layer, corresponding to a rapidly rotating cylinder and a moving one without rotation,
exceeding the critical strength of its material. Over the past decade, astronomers have
identified several dozen small bodies of the Solar system of decameter sizes that have
fairly high initial rotation periods in outer space. The features of the mechanisms of formation of the surface relief of falling meteoroids of various types for these cases are revealed. So fast-rotating meteoroids, subject to the effect of peeling-dropping a thin
heated outer layer, fell out as meteorites with a smooth surface structure. For those falling forward, the meteorites had a sculptural surface relief covered with regmaglypts
generated by Görtler 's vortices.
Keywords:
meteoroid, meteorites, stresses, failure mechanisms, Fourier series, strength, Görtler 's vortices, regmaglypt.
Received: 25.02.2020 Revised: 28.07.2020 Accepted: 21.09.2020
Citation:
V. A. Andrushchenko, V. A. Goloveshkin, N. G. Syzranova, “Modelling the mechanisms of destruction of the surface layer of a meteoroid under the thermal factor”, Matem. Mod., 32:12 (2020), 103–113; Math. Models Comput. Simul., 13:4 (2021), 698–704
Linking options:
https://www.mathnet.ru/eng/mm4247 https://www.mathnet.ru/eng/mm/v32/i12/p103
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Abstract page: | 263 | Full-text PDF : | 46 | References: | 26 | First page: | 5 |
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