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Informatika i Ee Primeneniya [Informatics and its Applications], 2020, Volume 14, Issue 2, Pages 50–57
DOI: https://doi.org/10.14357/19922264200207
(Mi ia661)
 

Approximation of particle size distributions of lunar regolith based on the resampling

A. K. Gorsheninab, V. Yu. Korolevab

a Faculty of Computational Mathematics and Cybernetics, M. V. Lomonosov Moscow State University, GSP-1, Leninskie Gory, Moscow 119991, Russian Federation
b Federal Research Center “Computer Science and Control” of the Russian Academy of Sciences, 44-2 Vavilov Str., Moscow 119333, Russian Federation
References:
Abstract: The paper considers the problem of modeling the size distribution of dust particles of lunar regolith based on approximating with finite lognormal mixtures. These models make it possible to take into account the stochastic nature of the intensities of splitting/baking processes during the formation of ensembles of dust particles as a result of various influences (bombardment by meteorites, radiation). A method for statistical approximation of unknown distributions based on simulation of samples was developed. It is demonstrated that the model distributions fit very well to the real observations of lunar regolith gathered by missions “Apollo 11, 12, 14–17” and “Luna-24” that had been presented in the NASA's grain size catalog (317 samples).
Keywords: finite lognormal mixtures, bootstrap, EM algorithm, statistical methods.
Funding agency Grant number
Russian Science Foundation 18-11-00155
The research is supported by the Russian Science Foundation (project 18-11-00155).
Received: 15.04.2020
Document Type: Article
Language: Russian
Citation: A. K. Gorshenin, V. Yu. Korolev, “Approximation of particle size distributions of lunar regolith based on the resampling”, Inform. Primen., 14:2 (2020), 50–57
Citation in format AMSBIB
\Bibitem{GorKor20}
\by A.~K.~Gorshenin, V.~Yu.~Korolev
\paper Approximation of particle size distributions of lunar regolith based on the resampling
\jour Inform. Primen.
\yr 2020
\vol 14
\issue 2
\pages 50--57
\mathnet{http://mi.mathnet.ru/ia661}
\crossref{https://doi.org/10.14357/19922264200207}
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