Boundary Integral Equations in Elastodynamics of Interface Cracks

Research output: Chapter in Book/Report/Conference proceedingConference contribution

Abstract

The study is devoted to the problem for an interface crack located between two dissimilar elastic half-spaces under harmonic external loading. The system of boundary integral equations for displacements and tractions is derived from the dynamic Somigliana identity. The distributions of the displacements and tractions at the bonding interface and the surface of the crack are analysed for the normally incident tension-compression wave taking the contact interaction of the opposite crack’s faces into account. The dynamic stress intensity factors are computed as functions of the frequency of the incident wave. The results are compared with those obtained neglecting the contact interaction.
Original languageEnglish
Title of host publicationProceedings of the 7th UK conference on Boundary Integral Methods
EditorsH. Power, A. La Rocca, S.J. Baxter
Place of PublicationNottingham, UK
PublisherNottingham University Press
Pages29-35
Number of pages7
ISBN (Print)978-0-9563221-0-4
Publication statusPublished - Jul 2009
EventSeventh UK Conference on Boundary Integral Methods - University of Nottingham, Nottingham, United Kingdom
Duration: 30 Jul 200931 Jul 2009
Conference number: 7
http://www.nottingham.ac.uk/schoolm3/general/boundary.php

Conference

ConferenceSeventh UK Conference on Boundary Integral Methods
Abbreviated titleUKBIM7
CountryUnited Kingdom
CityNottingham
Period30/07/0931/07/09
Internet address

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  • Activities

    • 1 Attending/organising a Conference

    Seventh UK Conference on Boundary Integral Methods

    Oleksandr Menshykov (Speaker)

    30 Jul 200931 Jul 2009

    Activity: Attending or organising an eventAttending/organising a Conference

    Cite this

    Menshykov, O., Guz, I., & Menshykova, M. (2009). Boundary Integral Equations in Elastodynamics of Interface Cracks. In H. Power, A. La Rocca, & S. J. Baxter (Eds.), Proceedings of the 7th UK conference on Boundary Integral Methods (pp. 29-35). Nottingham University Press.