Standard
On Timoshenko inclusions in elastic bodies crossing an external boundary. / Khludnev, Alexander; Popova, Tatiana.
Proceedings of the 8th International Conference on Mathematical Modeling, ICMM 2017. ed. / IE Egorov; SV Popov; PN Vabishchevich; MY Antonov; NP Lazarev; MS Troeva; MS Troeva; AO Ivanova; YM Grigorev. Vol. 1907 American Institute of Physics Inc., 2017. 020007 (AIP Conference Proceedings; Vol. 1907).
Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research › peer-review
Harvard
Khludnev, A & Popova, T 2017,
On Timoshenko inclusions in elastic bodies crossing an external boundary. in IE Egorov, SV Popov, PN Vabishchevich, MY Antonov, NP Lazarev, MS Troeva, MS Troeva, AO Ivanova & YM Grigorev (eds),
Proceedings of the 8th International Conference on Mathematical Modeling, ICMM 2017. vol. 1907, 020007, AIP Conference Proceedings, vol. 1907, American Institute of Physics Inc., 8th International Conference on Mathematical Modeling, ICMM 2017, Yakutsk, Russian Federation,
04.07.2017.
https://doi.org/10.1063/1.5012618
APA
Khludnev, A., & Popova, T. (2017).
On Timoshenko inclusions in elastic bodies crossing an external boundary. In IE. Egorov, SV. Popov, PN. Vabishchevich, MY. Antonov, NP. Lazarev, MS. Troeva, MS. Troeva, AO. Ivanova, & YM. Grigorev (Eds.),
Proceedings of the 8th International Conference on Mathematical Modeling, ICMM 2017 (Vol. 1907). [020007] (AIP Conference Proceedings; Vol. 1907). American Institute of Physics Inc..
https://doi.org/10.1063/1.5012618
Vancouver
Khludnev A, Popova T.
On Timoshenko inclusions in elastic bodies crossing an external boundary. In Egorov IE, Popov SV, Vabishchevich PN, Antonov MY, Lazarev NP, Troeva MS, Troeva MS, Ivanova AO, Grigorev YM, editors, Proceedings of the 8th International Conference on Mathematical Modeling, ICMM 2017. Vol. 1907. American Institute of Physics Inc. 2017. 020007. (AIP Conference Proceedings). doi: 10.1063/1.5012618
Author
BibTeX
@inproceedings{0ff540d62eeb4e04b450304dfc4ed74f,
title = "On Timoshenko inclusions in elastic bodies crossing an external boundary",
abstract = "The talk is concerned with an analysis of equilibrium problems for 2D elastic bodies with a thin Timoshenko inclusion crossing an external boundary at zero angle. The inclusion is assumed to be delaminated, forming a crack between the inclusion and the body. We consider elastic inclusions as well as rigid inclusions. To prevent a mutual penetration between the crack faces, inequality type boundary conditions are imposed at the crack faces. Theorems of existence and uniqueness are established. Passages to limits are investigated as a rigidity parameter of the elastic inclusion goes to infinity.",
author = "Alexander Khludnev and Tatiana Popova",
year = "2017",
month = nov,
day = "14",
doi = "10.1063/1.5012618",
language = "English",
volume = "1907",
series = "AIP Conference Proceedings",
publisher = "American Institute of Physics Inc.",
editor = "IE Egorov and SV Popov and PN Vabishchevich and MY Antonov and NP Lazarev and MS Troeva and MS Troeva and AO Ivanova and YM Grigorev",
booktitle = "Proceedings of the 8th International Conference on Mathematical Modeling, ICMM 2017",
note = "8th International Conference on Mathematical Modeling, ICMM 2017 ; Conference date: 04-07-2017 Through 08-07-2017",
}
RIS
TY - GEN
T1 - On Timoshenko inclusions in elastic bodies crossing an external boundary
AU - Khludnev, Alexander
AU - Popova, Tatiana
PY - 2017/11/14
Y1 - 2017/11/14
N2 - The talk is concerned with an analysis of equilibrium problems for 2D elastic bodies with a thin Timoshenko inclusion crossing an external boundary at zero angle. The inclusion is assumed to be delaminated, forming a crack between the inclusion and the body. We consider elastic inclusions as well as rigid inclusions. To prevent a mutual penetration between the crack faces, inequality type boundary conditions are imposed at the crack faces. Theorems of existence and uniqueness are established. Passages to limits are investigated as a rigidity parameter of the elastic inclusion goes to infinity.
AB - The talk is concerned with an analysis of equilibrium problems for 2D elastic bodies with a thin Timoshenko inclusion crossing an external boundary at zero angle. The inclusion is assumed to be delaminated, forming a crack between the inclusion and the body. We consider elastic inclusions as well as rigid inclusions. To prevent a mutual penetration between the crack faces, inequality type boundary conditions are imposed at the crack faces. Theorems of existence and uniqueness are established. Passages to limits are investigated as a rigidity parameter of the elastic inclusion goes to infinity.
UR - http://www.scopus.com/inward/record.url?scp=85036595034&partnerID=8YFLogxK
U2 - 10.1063/1.5012618
DO - 10.1063/1.5012618
M3 - Conference contribution
AN - SCOPUS:85036595034
VL - 1907
T3 - AIP Conference Proceedings
BT - Proceedings of the 8th International Conference on Mathematical Modeling, ICMM 2017
A2 - Egorov, IE
A2 - Popov, SV
A2 - Vabishchevich, PN
A2 - Antonov, MY
A2 - Lazarev, NP
A2 - Troeva, MS
A2 - Troeva, MS
A2 - Ivanova, AO
A2 - Grigorev, YM
PB - American Institute of Physics Inc.
T2 - 8th International Conference on Mathematical Modeling, ICMM 2017
Y2 - 4 July 2017 through 8 July 2017
ER -
