A boundary integral equation method in the frequency domain for cracks under transient loading

M. V. Menshykova, O. V. Menshykov, I. A. Guz, M. Wuensche, Ch. Zhang

Research output: Contribution to journalArticle

3 Citations (Scopus)
4 Downloads (Pure)

Abstract

This paper concerns the fracture mechanics problem for elastic cracked materials under transient dynamic loading. The problem is solved by use of the boundary integral equations in the frequency domain, and the components of the solution are presented by the Fourier exponential series. The dynamic stress intensity factors are computed for different stress pulses and compared with those obtained for the case of the Heaviside loading.
Original languageEnglish
Pages (from-to)3305-3314
Number of pages10
JournalActa Mechanica
Volume227
Issue number11
Early online date28 Jan 2016
DOIs
Publication statusPublished - Nov 2016
EventThe Tenth UK Conference on Boundary Integral Methods - University of Brighton, Brighton, United Kingdom
Duration: 13 Jul 201514 Jul 2015
Conference number: 10
http://www.cem.brighton.ac.uk/ukbim2015

Fingerprint

Boundary integral equations
Cracks
Fracture mechanics
Stress intensity factors

Cite this

A boundary integral equation method in the frequency domain for cracks under transient loading. / Menshykova, M. V.; Menshykov, O. V.; Guz, I. A.; Wuensche, M.; Zhang, Ch.

In: Acta Mechanica, Vol. 227, No. 11, 11.2016, p. 3305-3314.

Research output: Contribution to journalArticle

@article{f52957bed28b485fa5d4120e6e74c512,
title = "A boundary integral equation method in the frequency domain for cracks under transient loading",
abstract = "This paper concerns the fracture mechanics problem for elastic cracked materials under transient dynamic loading. The problem is solved by use of the boundary integral equations in the frequency domain, and the components of the solution are presented by the Fourier exponential series. The dynamic stress intensity factors are computed for different stress pulses and compared with those obtained for the case of the Heaviside loading.",
author = "Menshykova, {M. V.} and Menshykov, {O. V.} and Guz, {I. A.} and M. Wuensche and Ch. Zhang",
note = "Acknowledgments The financial support of the German Academic Exchange Service (DAAD), Engineering and Physical Sciences Research Council (EPSRC) and Advanced Research Collaboration (ARC) Programme (funded by the British Council and DAAD) is gratefully acknowledged.",
year = "2016",
month = "11",
doi = "10.1007/s00707-015-1535-8",
language = "English",
volume = "227",
pages = "3305--3314",
journal = "Acta Mechanica",
issn = "0001-5970",
publisher = "SPRINGER WIEN",
number = "11",

}

TY - JOUR

T1 - A boundary integral equation method in the frequency domain for cracks under transient loading

AU - Menshykova, M. V.

AU - Menshykov, O. V.

AU - Guz, I. A.

AU - Wuensche, M.

AU - Zhang, Ch.

N1 - Acknowledgments The financial support of the German Academic Exchange Service (DAAD), Engineering and Physical Sciences Research Council (EPSRC) and Advanced Research Collaboration (ARC) Programme (funded by the British Council and DAAD) is gratefully acknowledged.

PY - 2016/11

Y1 - 2016/11

N2 - This paper concerns the fracture mechanics problem for elastic cracked materials under transient dynamic loading. The problem is solved by use of the boundary integral equations in the frequency domain, and the components of the solution are presented by the Fourier exponential series. The dynamic stress intensity factors are computed for different stress pulses and compared with those obtained for the case of the Heaviside loading.

AB - This paper concerns the fracture mechanics problem for elastic cracked materials under transient dynamic loading. The problem is solved by use of the boundary integral equations in the frequency domain, and the components of the solution are presented by the Fourier exponential series. The dynamic stress intensity factors are computed for different stress pulses and compared with those obtained for the case of the Heaviside loading.

U2 - 10.1007/s00707-015-1535-8

DO - 10.1007/s00707-015-1535-8

M3 - Article

VL - 227

SP - 3305

EP - 3314

JO - Acta Mechanica

JF - Acta Mechanica

SN - 0001-5970

IS - 11

ER -