Standard

Waves propagating along a narrow crack in an elastic plate. / Andronov, I. V.

In: Acoustical Physics, Vol. 45, No. 4, 01.07.1999, p. 393-397.

Research output: Contribution to journal › Article › peer-review

Harvard

Andronov, IV 1999, 'Waves propagating along a narrow crack in an elastic plate', Acoustical Physics, vol. 45, no. 4, pp. 393-397.

APA

Andronov, I. V. (1999). Waves propagating along a narrow crack in an elastic plate. Acoustical Physics, 45(4), 393-397.

Vancouver

Andronov IV. Waves propagating along a narrow crack in an elastic plate. Acoustical Physics. 1999 Jul 1;45(4):393-397.

Author

Andronov, I. V. / Waves propagating along a narrow crack in an elastic plate. In: Acoustical Physics. 1999 ; Vol. 45, No. 4. pp. 393-397.

BibTeX

@article{68ab6c2afff64db8bc82bec637fd1880,
title = "Waves propagating along a narrow crack in an elastic plate",
abstract = "The classical point model of a crack [1] is valid only for cracks of widths exponentially small compared to the plate thickness: kW ≪ exp(-(kh)-8/5), where W is the crack width, h is the plate thickness, and k is the wave number. Therefore, generally speaking, the results obtained earlier for some systems with cracks should be reconsidered in terms of an improved model [2]. This paper presents the corresponding study of the edge waves described earlier for the case of an infinitely narrow crack [3]. A numerical study of the dispersion equations is performed for the wave numbers of symmetric and antisymmetric edge waves with different parameters of the plate-liquid system.",
author = "Andronov, {I. V.}",
year = "1999",
month = jul,
day = "1",
language = "English",
volume = "45",
pages = "393--397",
journal = "Acoustical Physics",
issn = "1063-7710",
publisher = "МАИК {"}Наука/Интерпериодика{"}",
number = "4",

}

RIS

TY - JOUR

T1 - Waves propagating along a narrow crack in an elastic plate

AU - Andronov, I. V.

PY - 1999/7/1

Y1 - 1999/7/1

N2 - The classical point model of a crack [1] is valid only for cracks of widths exponentially small compared to the plate thickness: kW ≪ exp(-(kh)-8/5), where W is the crack width, h is the plate thickness, and k is the wave number. Therefore, generally speaking, the results obtained earlier for some systems with cracks should be reconsidered in terms of an improved model [2]. This paper presents the corresponding study of the edge waves described earlier for the case of an infinitely narrow crack [3]. A numerical study of the dispersion equations is performed for the wave numbers of symmetric and antisymmetric edge waves with different parameters of the plate-liquid system.

AB - The classical point model of a crack [1] is valid only for cracks of widths exponentially small compared to the plate thickness: kW ≪ exp(-(kh)-8/5), where W is the crack width, h is the plate thickness, and k is the wave number. Therefore, generally speaking, the results obtained earlier for some systems with cracks should be reconsidered in terms of an improved model [2]. This paper presents the corresponding study of the edge waves described earlier for the case of an infinitely narrow crack [3]. A numerical study of the dispersion equations is performed for the wave numbers of symmetric and antisymmetric edge waves with different parameters of the plate-liquid system.

UR - http://www.scopus.com/inward/record.url?scp=0033164790&partnerID=8YFLogxK

M3 - Article

AN - SCOPUS:0033164790

VL - 45

SP - 393

EP - 397

JO - Acoustical Physics

JF - Acoustical Physics

SN - 1063-7710

IS - 4

ER -

ID: 39982789