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 TVT, 2017, Volume 55, Issue 1, Pages 108–114 (Mi tvt10077)

Heat and Mass Transfer and Physical Gasdynamics

Optimal way for choosing parameters of spacecraft’s screen-vacuum heat insulation

V. F. Formalev, S. A. Kolesnik, I. A. Selin, E. L. Kuznetsova

Moscow Aviation Institute (National Research University)

Abstract: The heat transfer in multiple plate sandwiches of spacecraft’s screen-vacuum heat insulation is simulated for determining the characteristics of heat shielding against long-term solar heat flux. To choose optimal characteristics of heat shielding, it is necessary to determine precisely the number of plates and their peculiarities. The new, absolutely stable method for solving numerically heat transfer problems is presented. We obtain results showing that the screen-vacuum insulation is characterized by low heating-up inertance that is unacceptable. To remove this effect, the inertial heat shielding is used on the internal surface of the heat shielding and its state is examined.

 Funding Agency Grant Number Ministry of Education and Science of the Russian Federation 222

DOI: https://doi.org/10.7868/S0040364417010094

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English version:
High Temperature, 2017, 55:1, 101–106

Bibliographic databases:

UDC: 536.21
Accepted:22.12.2015

Citation: V. F. Formalev, S. A. Kolesnik, I. A. Selin, E. L. Kuznetsova, “Optimal way for choosing parameters of spacecraft’s screen-vacuum heat insulation”, TVT, 55:1 (2017), 108–114; High Temperature, 55:1 (2017), 101–106

Citation in format AMSBIB
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Citing articles on Google Scholar: Russian citations, English citations
Related articles on Google Scholar: Russian articles, English articles

This publication is cited in the following articles:
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2. S. A. Taras'yants, V P. Pashkov, D. S. Efimov, “Laboratory tests of a jet device to increase the centrifugal and axial pump suction head”, Period. Tche Quim., 15:1 (2018), 55–66
3. A. G. Vikulov, A. V. Nenarokomov, “Refined solution of the variational problem of identification of lumped parameter mathematical models of heat transfer”, High Temperature, 57:2 (2019), 211–221
4. L. N. Rabinskiy, “Non-stationary problem of the plane oblique pressure wave diffraction on thin shell in the shape of parabolic cylinder”, Period. Tche Quim., 16:32 (2019), 328–337
5. N. S. Severina, “Software complex for solving the different tasks of physical gas dynamics”, Period. Tche Quim., 16:32 (2019), 424–436
6. V. F. Formalev, S. A. Kolesnik, E. L. Kuznetsova, “Approximate analytical solution of the problem of conjugate heat transfer between the boundary layer and the anisotropic strip”, Period. Tche Quim., 16:32 (2019), 572–582
7. V. F. Formalev, S. A. Kolesnik, E. L. Kuznetsova, “Mathematical modeling of a new method of thermal protection based on the injection of special coolants”, Period. Tche Quim., 16:32 (2019), 598–607
8. V. F. Formalev, “On the universal law of the decomposition of thermal-protective binder composite materials at high temperatures”, High Temperature, 58:1 (2020), 92–96
9. Y. A. Gladyshev, V. V. Kalmanovich, E. A. Loshkareva, “On the use of complex functions in solving non-stationary problems of heat conductivity in a multilayered medium by the Fourier method”, Applied Mathematics, Computational Science and Mechanics: Current Problems, Journal of Physics Conference Series, 1479, IOP Publishing Ltd, 2020, 012006
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