Hereditary creep of isotropic composites of random structure under a complex stress state
Тип публікації :
Стаття
Дата випуску :
2021
Автор(и) :
Маслов, Б. П.
Мова основного тексту :
Англійська
eKNUTSHIR URL :
Випуск :
3
ISSN :
1812-5409
Початкова сторінка :
77
Кінцева сторінка :
80
Цитування :
[APA 7] Маслов, Б. П. (2021). Hereditary creep of isotropic composites of random structure under a complex stress state. Bulletin of Taras Shevchenko National University of Kyiv. Physics and Mathematics, (3), 77–80. https://doi.org/10.17721/1812-5409.2021/3.13
[ДСТУ] Маслов Б. П. Hereditary creep of isotropic composites of random structure under a complex stress state. Bulletin of Taras Shevchenko National University of Kyiv. Physics and Mathematics. 2021. no. 3. P. 77—80. DOI: 10.17721/1812-5409.2021/3.13 (date of access: 18.07.2026).
Nonlinear hereditary creep problem of the mechanics of composites is solved within the framework of a second-order theory. The hereditary functionals are used to construct general constitutive relations. A stochastic boundary value problem for determining the stress concentration and its relaxation in metal matrix composite (PMC) is solved in Laplace-Carson image space. Shapery's correspondence principle for quasi-linear viscoelastic media is generalised on the hereditary creep problem and the method of successive approximation is used. The reduced creep functions and the stress concentration parameters are determined. Examples are given showing the importance of the mutual influence of nonlinear elastic and viscous properties of the components on stress redistribution near inclusions with possibility to predicting the long-term strength.
Pages of the article in the issue: 77 - 80
Language of the article: Ukrainian
Pages of the article in the issue: 77 - 80
Language of the article: Ukrainian
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