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Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions. / Rudoy, Evgeny.

в: Technologies, Том 8, № 4, 59, 12.2020.

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

Harvard

Rudoy, E 2020, 'Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions', Technologies, Том. 8, № 4, 59. https://doi.org/10.3390/technologies8040059

APA

Rudoy, E. (2020). Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions. Technologies, 8(4), [59]. https://doi.org/10.3390/technologies8040059

Vancouver

Rudoy E. Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions. Technologies. 2020 дек.;8(4):59. doi: 10.3390/technologies8040059

Author

Rudoy, Evgeny. / Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions. в: Technologies. 2020 ; Том 8, № 4.

BibTeX

@article{d941d41431774128b62058b22d7add6f,
title = "Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions",
abstract = "An equilibrium problem of the Kirchhoff-Love plate containing a nonhomogeneous inclusion is considered. It is assumed that elastic properties of the inclusion depend on a small parameter characterizing the width of the inclusion epsilon as epsilon(N) with N",
keywords = "Kirchhoff-Love plate, composite material, thin inclusion, asymptotic analysis, IMPERFECT INTERFACE, TIMOSHENKO PLATE, SOFT, BOUNDARY, DELAMINATIONS, EQUILIBRIUM, DERIVATION, BEHAVIOR, CONTACT, CRACK",
author = "Evgeny Rudoy",
year = "2020",
month = dec,
doi = "10.3390/technologies8040059",
language = "English",
volume = "8",
journal = "Technologies",
issn = "2227-7080",
publisher = "MDPI AG",
number = "4",

}

RIS

TY - JOUR

T1 - Asymptotic Justification of Models of Plates Containing Inside Hard Thin Inclusions

AU - Rudoy, Evgeny

PY - 2020/12

Y1 - 2020/12

N2 - An equilibrium problem of the Kirchhoff-Love plate containing a nonhomogeneous inclusion is considered. It is assumed that elastic properties of the inclusion depend on a small parameter characterizing the width of the inclusion epsilon as epsilon(N) with N

AB - An equilibrium problem of the Kirchhoff-Love plate containing a nonhomogeneous inclusion is considered. It is assumed that elastic properties of the inclusion depend on a small parameter characterizing the width of the inclusion epsilon as epsilon(N) with N

KW - Kirchhoff-Love plate

KW - composite material

KW - thin inclusion

KW - asymptotic analysis

KW - IMPERFECT INTERFACE

KW - TIMOSHENKO PLATE

KW - SOFT

KW - BOUNDARY

KW - DELAMINATIONS

KW - EQUILIBRIUM

KW - DERIVATION

KW - BEHAVIOR

KW - CONTACT

KW - CRACK

U2 - 10.3390/technologies8040059

DO - 10.3390/technologies8040059

M3 - Article

VL - 8

JO - Technologies

JF - Technologies

SN - 2227-7080

IS - 4

M1 - 59

ER -

ID: 27354013