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Инд. авторы: Golushko S., Buznik V., Nuzhny G.
Заглавие: Mathematical modeling and numerical analysis of reinforced composite beams
Библ. ссылка: Golushko S., Buznik V., Nuzhny G. Mathematical modeling and numerical analysis of reinforced composite beams // Journal of Physics: Conference Series. - 2019. - Vol.1268. - Iss. 1. - Art.012018. - ISSN 1742-6588. - EISSN 1742-6596.
Внешние системы: DOI: 10.1088/1742-6596/1268/1/012018; РИНЦ: 41809294; SCOPUS: 2-s2.0-85073901397; WoS: 000561766800018;
Реферат: eng: This paper is devoted to modeling the properties of composite materials and reinforced composite beams. Mathematical relations describing the nonlinear elastic three-point bending of isotropic and reinforced beams with account of different strength and stiffness behavior in tension and compression are obtained. An algorithm for numerical solution of corresponding boundary-value problems is proposed and implemented. Results of numerical analysis were compared to acquired data for polymer matrix and structural carbon fiber reinforced plastics. © Published under licence by IOP Publishing Ltd.
Ключевые слова: Continuum mechanics; Glass ceramics; Numerical analysis; Reinforcement; Mathematical relation; Carbon fiber reinforced plastics; Tension and compression; Strength and stiffness; Reinforced composites; Properties of composites; Numerical solution; Composite beams and girders; Boundary value problems; Three point bending; Nonlinear elastics;
Издано: 2019
Физ. характеристика: 012018
Конференция: Название: Всероссийская конференция и школа для молодых ученых, посвященные 100-летию академика Л.В. Овсянникова, «Математические проблемы механики сплошных сред»
Аббревиатура: MPCM 2019
Город: Новосибирск
Страна: Россия
Даты проведения: 2019-05-13 - 2019-05-17
Цитирование:
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8. Ambartsumyan S 2004 Strength of Materials Heteroresistant to Tension and Compression (Yerevan: RAU) 187 in Russian
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20. Golushko S, Morozova E and Yurchenko A 2005 On the numerical solution of boundary-value problems for rigid systems of differential equations Bulletin of Kazakh National University Series: Math. Mech. Info. 2 12-26 in Russian
21. Golushko S, Gorshkov V and Yurchenko A 2002 On two numerical methods for solving multipoint boundary-value problems Comp. Tech. 7 24-34 in Russian
22. Golushko S, Idimeshev S and Shapeev V 2013 Application of collocations and least residuals method to problems of the isotropic plates theory Comp. Tech. 18 31-43 in Russian
23. Golushko S, Idimeshev S and Shapeev V 2014 Development and application of collocations and least residuals method to the solution of problems in mechanics of anisotropic laminated plates Comp. Tech. 19 24-36 in Russian
24. Shapeev V, Belyaev V, Golushko S and Idimeshev S 2018 New possibilities and applications of the least squares collocation method EPJ Web Conf. 173 01012