2020
DOI: 10.1016/j.ijsolstr.2020.02.031
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On the transient planar contact problem in the presence of dry friction and slip

Abstract: Link to publication on Research at Birmingham portal General rightsUnless a licence is specified above, all rights (including copyright and moral rights) in this document are retained by the authors and/or the copyright holders. The express permission of the copyright holder must be obtained for any use of this material other than for purposes permitted by law.• Users may freely distribute the URL that is used to identify this publication.• Users may download and/or print one copy of the publication from the U… Show more

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Cited by 3 publications
(2 citation statements)
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References 75 publications
(98 reference statements)
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“…Our solutions enable the modelling of these crack's propagation as convolution kernels. Finally, the solutions presented here pave the way for the analytic study of the bimaterial contact problem in the presence of friction, which can now be achieved using an approach similar to that discussed in [64,48]. Consequently, this article offers an analytic treatment for a problem of significance both in geophysics and materials science: elastic wave scattering by a bimaterial interface.…”
Section: Discussionmentioning
confidence: 88%
See 1 more Smart Citation
“…Our solutions enable the modelling of these crack's propagation as convolution kernels. Finally, the solutions presented here pave the way for the analytic study of the bimaterial contact problem in the presence of friction, which can now be achieved using an approach similar to that discussed in [64,48]. Consequently, this article offers an analytic treatment for a problem of significance both in geophysics and materials science: elastic wave scattering by a bimaterial interface.…”
Section: Discussionmentioning
confidence: 88%
“…A slipping interface is an interface that in mode I carries no shear stress; by mathematical analogy, in mode II we improperly call 'slipping' an interface that carries no normal stress. In single material problems, the interface is always slipping by symmetry (see for instance [47,48]). This is not necessarily the case in bimaterial systems, where the symmetry argument does not stand anymore as the materials at either side of the interface are different.…”
Section: The Slipping Bimaterials Interfacementioning
confidence: 99%