Standard

A model of nanosized thin film coating with sinusoidal interface. / Kostyrko, S.A., ; Grekov, M.A.; Altenbach Holm.

в: AIP Conference Proceedings, Том 1959, 02.05.2018, стр. 070017-1–070017-8.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Kostyrko, S.A., , Grekov, M.A. & Altenbach Holm 2018, 'A model of nanosized thin film coating with sinusoidal interface', AIP Conference Proceedings, Том. 1959, стр. 070017-1–070017-8. https://doi.org/10.1063/1.5034692

APA

Kostyrko, S.A., Grekov, M.A., & Altenbach Holm (2018). A model of nanosized thin film coating with sinusoidal interface. AIP Conference Proceedings, 1959, 070017-1–070017-8. https://doi.org/10.1063/1.5034692

Vancouver

Kostyrko, S.A. , Grekov, M.A., Altenbach Holm. A model of nanosized thin film coating with sinusoidal interface. AIP Conference Proceedings. 2018 Май 2;1959:070017-1–070017-8. https://doi.org/10.1063/1.5034692

Author

Kostyrko, S.A., ; Grekov, M.A. ; Altenbach Holm. / A model of nanosized thin film coating with sinusoidal interface. в: AIP Conference Proceedings. 2018 ; Том 1959. стр. 070017-1–070017-8.

BibTeX

@article{b2075423f15a42af93c232aea1dd458f,
title = "A model of nanosized thin film coating with sinusoidal interface",
abstract = "In this paper, we present an approach to the stress concentration analysis of an isotropic ultra-thin film coating with thickness from hundreds to a few nanometers coherently bonded to a substrate through an undulated interphase region. To capture the size dependence of the mechanical properties observed in nanostructured materials, we use Gurtin-Murdoch model in which surface and interphase domains are represented as negligibly thin layers ideally adhering to the bulk phases. This model is characterized by traction discontinuities at the surface and interface where the additional surface and interface stresses appear due to different bond lengths, angles and charge distribution of surface and interface atoms. In the case of plane strain conditions, the elasticity solution for a four-phase system is derived in the terms of the Goursat-Kolosovs complex potentials.",
author = "{Kostyrko, S.A.} and {Grekov, M.A.} and {Altenbach Holm}",
year = "2018",
month = may,
day = "2",
doi = "10.1063/1.5034692",
language = "English",
volume = "1959",
pages = "070017--1–070017--8",
journal = "AIP Conference Proceedings",
issn = "0094-243X",
publisher = "American Institute of Physics",

}

RIS

TY - JOUR

T1 - A model of nanosized thin film coating with sinusoidal interface

AU - Kostyrko, S.A., null

AU - Grekov, M.A., null

AU - Altenbach Holm, null

PY - 2018/5/2

Y1 - 2018/5/2

N2 - In this paper, we present an approach to the stress concentration analysis of an isotropic ultra-thin film coating with thickness from hundreds to a few nanometers coherently bonded to a substrate through an undulated interphase region. To capture the size dependence of the mechanical properties observed in nanostructured materials, we use Gurtin-Murdoch model in which surface and interphase domains are represented as negligibly thin layers ideally adhering to the bulk phases. This model is characterized by traction discontinuities at the surface and interface where the additional surface and interface stresses appear due to different bond lengths, angles and charge distribution of surface and interface atoms. In the case of plane strain conditions, the elasticity solution for a four-phase system is derived in the terms of the Goursat-Kolosovs complex potentials.

AB - In this paper, we present an approach to the stress concentration analysis of an isotropic ultra-thin film coating with thickness from hundreds to a few nanometers coherently bonded to a substrate through an undulated interphase region. To capture the size dependence of the mechanical properties observed in nanostructured materials, we use Gurtin-Murdoch model in which surface and interphase domains are represented as negligibly thin layers ideally adhering to the bulk phases. This model is characterized by traction discontinuities at the surface and interface where the additional surface and interface stresses appear due to different bond lengths, angles and charge distribution of surface and interface atoms. In the case of plane strain conditions, the elasticity solution for a four-phase system is derived in the terms of the Goursat-Kolosovs complex potentials.

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UR - https://proxy.library.spbu.ru:3693/item.asp?id=35482839

U2 - 10.1063/1.5034692

DO - 10.1063/1.5034692

M3 - Article

VL - 1959

SP - 070017-1–070017-8

JO - AIP Conference Proceedings

JF - AIP Conference Proceedings

SN - 0094-243X

ER -

ID: 30306818