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Non-stationary problems of elastic waveguides with inclusions. / Indeitsev, Dmitry A.; Abramyan, Andrey K.; Mochalova, Yulia A.; Semenov, Boris N.

2011. Paper presented at 3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011, Corfu, Greece.

Research output: Contribution to conferencePaperpeer-review

Harvard

Indeitsev, DA, Abramyan, AK, Mochalova, YA & Semenov, BN 2011, 'Non-stationary problems of elastic waveguides with inclusions', Paper presented at 3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011, Corfu, Greece, 25/05/11 - 28/05/11.

APA

Indeitsev, D. A., Abramyan, A. K., Mochalova, Y. A., & Semenov, B. N. (2011). Non-stationary problems of elastic waveguides with inclusions. Paper presented at 3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011, Corfu, Greece.

Vancouver

Indeitsev DA, Abramyan AK, Mochalova YA, Semenov BN. Non-stationary problems of elastic waveguides with inclusions. 2011. Paper presented at 3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011, Corfu, Greece.

Author

Indeitsev, Dmitry A. ; Abramyan, Andrey K. ; Mochalova, Yulia A. ; Semenov, Boris N. / Non-stationary problems of elastic waveguides with inclusions. Paper presented at 3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011, Corfu, Greece.

BibTeX

@conference{428391911b494edf9bc16630ac1a538a,
title = "Non-stationary problems of elastic waveguides with inclusions",
abstract = "In modern constructions, thin-layer coats are often used as protecting or strengthening elements. Deformations of such constructions may cause significant stresses on the interface between the base and the coat because of the difference in their physical-mechanical properties, which leads to the destruction or delamination of the cover. Of special interest is strength analysis under dynamical or vibrational impacts because of the possibility of localizing oscillations in a neighborhood of the initial inhomogeneities (such as inclusions, defects, construction elements, etc.). In this paper, on the example of the delamination of a string from an elastic substrate, the possibility of localizing oscillations on a delamination defect is demonstrated and the effect of this localization on the growth of the delamination zone is analyzed. A simplified setting of the problem is considered. The possibility of localizing oscillations on a delamination defect is demonstrated and an approximate analytical solution is constructed, which takes into account only the first symmetric form of oscillations describing the development of the initial delamination. A numerical modeling of the problem is performed, and the results of modeling are compared with the approximate analytical solution.",
keywords = "Elastic waveguide, Film delamination, Localizing oscillations, Trapped modes",
author = "Indeitsev, {Dmitry A.} and Abramyan, {Andrey K.} and Mochalova, {Yulia A.} and Semenov, {Boris N.}",
year = "2011",
month = oct,
day = "26",
language = "English",
note = "3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011 ; Conference date: 25-05-2011 Through 28-05-2011",

}

RIS

TY - CONF

T1 - Non-stationary problems of elastic waveguides with inclusions

AU - Indeitsev, Dmitry A.

AU - Abramyan, Andrey K.

AU - Mochalova, Yulia A.

AU - Semenov, Boris N.

PY - 2011/10/26

Y1 - 2011/10/26

N2 - In modern constructions, thin-layer coats are often used as protecting or strengthening elements. Deformations of such constructions may cause significant stresses on the interface between the base and the coat because of the difference in their physical-mechanical properties, which leads to the destruction or delamination of the cover. Of special interest is strength analysis under dynamical or vibrational impacts because of the possibility of localizing oscillations in a neighborhood of the initial inhomogeneities (such as inclusions, defects, construction elements, etc.). In this paper, on the example of the delamination of a string from an elastic substrate, the possibility of localizing oscillations on a delamination defect is demonstrated and the effect of this localization on the growth of the delamination zone is analyzed. A simplified setting of the problem is considered. The possibility of localizing oscillations on a delamination defect is demonstrated and an approximate analytical solution is constructed, which takes into account only the first symmetric form of oscillations describing the development of the initial delamination. A numerical modeling of the problem is performed, and the results of modeling are compared with the approximate analytical solution.

AB - In modern constructions, thin-layer coats are often used as protecting or strengthening elements. Deformations of such constructions may cause significant stresses on the interface between the base and the coat because of the difference in their physical-mechanical properties, which leads to the destruction or delamination of the cover. Of special interest is strength analysis under dynamical or vibrational impacts because of the possibility of localizing oscillations in a neighborhood of the initial inhomogeneities (such as inclusions, defects, construction elements, etc.). In this paper, on the example of the delamination of a string from an elastic substrate, the possibility of localizing oscillations on a delamination defect is demonstrated and the effect of this localization on the growth of the delamination zone is analyzed. A simplified setting of the problem is considered. The possibility of localizing oscillations on a delamination defect is demonstrated and an approximate analytical solution is constructed, which takes into account only the first symmetric form of oscillations describing the development of the initial delamination. A numerical modeling of the problem is performed, and the results of modeling are compared with the approximate analytical solution.

KW - Elastic waveguide

KW - Film delamination

KW - Localizing oscillations

KW - Trapped modes

UR - http://www.scopus.com/inward/record.url?scp=80054819692&partnerID=8YFLogxK

M3 - Paper

AN - SCOPUS:80054819692

T2 - 3rd International Conference on Computational Methods in Structural Dynamics and Earthquake Engineering, COMPDYN 2011

Y2 - 25 May 2011 through 28 May 2011

ER -

ID: 41522522