Standard

Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity. / Freidin, Alexander B.; Kucher, Vladislav A.

в: Mathematics and Mechanics of Solids, Том 21, № 2, 2016, стр. 255-262.

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

Harvard

Freidin, AB & Kucher, VA 2016, 'Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity', Mathematics and Mechanics of Solids, Том. 21, № 2, стр. 255-262. https://doi.org/10.1177/1081286515588636

APA

Freidin, A. B., & Kucher, V. A. (2016). Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity. Mathematics and Mechanics of Solids, 21(2), 255-262. https://doi.org/10.1177/1081286515588636

Vancouver

Freidin AB, Kucher VA. Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity. Mathematics and Mechanics of Solids. 2016;21(2):255-262. https://doi.org/10.1177/1081286515588636

Author

Freidin, Alexander B. ; Kucher, Vladislav A. / Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity. в: Mathematics and Mechanics of Solids. 2016 ; Том 21, № 2. стр. 255-262.

BibTeX

@article{d72be03cba48425dbdcf11ba1bbc5f87,
title = "Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity",
abstract = "The problem of an elastic ellipsoidal inhomogeneity in an infinite matrix is considered for the case of arbitrary anisotropy. Using the Fourier representation of Hill{\textquoteright}s tensor, which we derive directly from the classical Eshelby solution for an ellipsoidal inclusion, and assuming certain conditions on the elasticity tensors, we prove the solvability of the Eshelby equivalent inclusion problem. This justifies a formula for the anisotropic polarization tensor for an ellipsoid",
author = "Freidin, {Alexander B.} and Kucher, {Vladislav A.}",
year = "2016",
doi = "10.1177/1081286515588636",
language = "English",
volume = "21",
pages = "255--262",
journal = "Mathematics and Mechanics of Solids",
issn = "1081-2865",
publisher = "SAGE",
number = "2",

}

RIS

TY - JOUR

T1 - Solvability of the equivalent inclusion problem for an ellipsoidal inhomogeneity

AU - Freidin, Alexander B.

AU - Kucher, Vladislav A.

PY - 2016

Y1 - 2016

N2 - The problem of an elastic ellipsoidal inhomogeneity in an infinite matrix is considered for the case of arbitrary anisotropy. Using the Fourier representation of Hill’s tensor, which we derive directly from the classical Eshelby solution for an ellipsoidal inclusion, and assuming certain conditions on the elasticity tensors, we prove the solvability of the Eshelby equivalent inclusion problem. This justifies a formula for the anisotropic polarization tensor for an ellipsoid

AB - The problem of an elastic ellipsoidal inhomogeneity in an infinite matrix is considered for the case of arbitrary anisotropy. Using the Fourier representation of Hill’s tensor, which we derive directly from the classical Eshelby solution for an ellipsoidal inclusion, and assuming certain conditions on the elasticity tensors, we prove the solvability of the Eshelby equivalent inclusion problem. This justifies a formula for the anisotropic polarization tensor for an ellipsoid

U2 - 10.1177/1081286515588636

DO - 10.1177/1081286515588636

M3 - Article

VL - 21

SP - 255

EP - 262

JO - Mathematics and Mechanics of Solids

JF - Mathematics and Mechanics of Solids

SN - 1081-2865

IS - 2

ER -

ID: 7564620