Standard

Stress field in ceramic material containing threefold symmetry inhomogeneity. / Vakaeva, Aleksandra B.; Krasnitckii, Stanislav A.; Grekov, Mikhail A.; Gutkin, Mikhail Yu.

в: Journal of Materials Science, Том 55, № 22, 01.08.2020, стр. 9311-9321.

Результаты исследований: Научные публикации в периодических изданиях › статья › Рецензирование

Harvard

Vakaeva, AB, Krasnitckii, SA, Grekov, MA & Gutkin, MY 2020, 'Stress field in ceramic material containing threefold symmetry inhomogeneity', Journal of Materials Science, Том. 55, № 22, стр. 9311-9321. https://doi.org/10.1007/s10853-020-04675-7

APA

Vakaeva, A. B., Krasnitckii, S. A., Grekov, M. A., & Gutkin, M. Y. (2020). Stress field in ceramic material containing threefold symmetry inhomogeneity. Journal of Materials Science, 55(22), 9311-9321. https://doi.org/10.1007/s10853-020-04675-7

Vancouver

Vakaeva AB, Krasnitckii SA, Grekov MA, Gutkin MY. Stress field in ceramic material containing threefold symmetry inhomogeneity. Journal of Materials Science. 2020 Авг. 1;55(22):9311-9321. https://doi.org/10.1007/s10853-020-04675-7

Author

Vakaeva, Aleksandra B. ; Krasnitckii, Stanislav A. ; Grekov, Mikhail A. ; Gutkin, Mikhail Yu. / Stress field in ceramic material containing threefold symmetry inhomogeneity. в: Journal of Materials Science. 2020 ; Том 55, № 22. стр. 9311-9321.

BibTeX

@article{45c92d5bec2149a5a89ced3e1cc8fc64,
title = "Stress field in ceramic material containing threefold symmetry inhomogeneity",
abstract = "The stress concentration and distribution around an inhomogeneity of threefold symmetry in a polycrystalline ceramic matrix is considered. The perturbation method in the theory of plane elasticity is used to solve the problem of a nearly circular inhomogeneity of threefold symmetry under remote loading in the first-order approximation. The solution was specified to the uniaxial tension of convex and concave rounded triangular inhomogeneities. The stress concentration on the interface as well as the stress distribution in both inhomogeneity and matrix along the inhomogeneity symmetry axes are studied and discussed in detail. The numerical results, obtained analytically with the first-order approximate solution, are compared with those of finite-element calculations.",
keywords = "EFFECTIVE ELASTIC PROPERTIES, 2-DIMENSIONAL PORES, GRAIN, COMPRESSIBILITY, INCLUSIONS",
author = "Vakaeva, {Aleksandra B.} and Krasnitckii, {Stanislav A.} and Grekov, {Mikhail A.} and Gutkin, {Mikhail Yu}",
year = "2020",
month = aug,
day = "1",
doi = "10.1007/s10853-020-04675-7",
language = "English",
volume = "55",
pages = "9311--9321",
journal = "Journal of Materials Science",
issn = "0022-2461",
publisher = "Springer Nature",
number = "22",

}

RIS

TY - JOUR

T1 - Stress field in ceramic material containing threefold symmetry inhomogeneity

AU - Vakaeva, Aleksandra B.

AU - Krasnitckii, Stanislav A.

AU - Grekov, Mikhail A.

AU - Gutkin, Mikhail Yu

PY - 2020/8/1

Y1 - 2020/8/1

N2 - The stress concentration and distribution around an inhomogeneity of threefold symmetry in a polycrystalline ceramic matrix is considered. The perturbation method in the theory of plane elasticity is used to solve the problem of a nearly circular inhomogeneity of threefold symmetry under remote loading in the first-order approximation. The solution was specified to the uniaxial tension of convex and concave rounded triangular inhomogeneities. The stress concentration on the interface as well as the stress distribution in both inhomogeneity and matrix along the inhomogeneity symmetry axes are studied and discussed in detail. The numerical results, obtained analytically with the first-order approximate solution, are compared with those of finite-element calculations.

AB - The stress concentration and distribution around an inhomogeneity of threefold symmetry in a polycrystalline ceramic matrix is considered. The perturbation method in the theory of plane elasticity is used to solve the problem of a nearly circular inhomogeneity of threefold symmetry under remote loading in the first-order approximation. The solution was specified to the uniaxial tension of convex and concave rounded triangular inhomogeneities. The stress concentration on the interface as well as the stress distribution in both inhomogeneity and matrix along the inhomogeneity symmetry axes are studied and discussed in detail. The numerical results, obtained analytically with the first-order approximate solution, are compared with those of finite-element calculations.

KW - EFFECTIVE ELASTIC PROPERTIES

KW - 2-DIMENSIONAL PORES

KW - GRAIN

KW - COMPRESSIBILITY

KW - INCLUSIONS

UR - http://www.scopus.com/inward/record.url?scp=85084250204&partnerID=8YFLogxK

UR - https://proxy.library.spbu.ru:3693/item.asp?id=43303945

UR - https://www.mendeley.com/catalogue/bd6fc78f-b4aa-3fe1-85ab-f5f948819d22/

U2 - 10.1007/s10853-020-04675-7

DO - 10.1007/s10853-020-04675-7

M3 - Article

AN - SCOPUS:85084250204

VL - 55

SP - 9311

EP - 9321

JO - Journal of Materials Science

JF - Journal of Materials Science

SN - 0022-2461

IS - 22

ER -

ID: 53463921