Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses

A system of Hadamard finite-part singular (hypersingular) integral equations is derived for an antiplane elastic problem involving an arbitrary number of arbitrarily-located planar cracks in a tri-layered material. The equations are solved approximately to compute the stress intensity factors for...

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Main Authors: Ang, W.T., Clements, D.L.
Format: E-Article
Language:English
Published: Elsevier Ltd. 1995
Subjects:
Online Access:http://ir.unimas.my/id/eprint/17590/1/Hypersingular%20integral%20equations%20for%20multiple%20interacting%20planer%20cracks%20%28abstract%29.pdf
http://ir.unimas.my/id/eprint/17590/
http://www.sciencedirect.com/science/article/pii/0955799795000739
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spelling my.unimas.ir.175902017-09-14T06:59:58Z http://ir.unimas.my/id/eprint/17590/ Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses Ang, W.T. Clements, D.L. TJ Mechanical engineering and machinery A system of Hadamard finite-part singular (hypersingular) integral equations is derived for an antiplane elastic problem involving an arbitrary number of arbitrarily-located planar cracks in a tri-layered material. The equations are solved approximately to compute the stress intensity factors for specific eases of the problems. Elsevier Ltd. 1995 E-Article PeerReviewed text en http://ir.unimas.my/id/eprint/17590/1/Hypersingular%20integral%20equations%20for%20multiple%20interacting%20planer%20cracks%20%28abstract%29.pdf Ang, W.T. and Clements, D.L. (1995) Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses. Engineering Analysis with Boundary Elements, 16. pp. 289-295. ISSN 0955-7997 http://www.sciencedirect.com/science/article/pii/0955799795000739 doi : 10.1016/0955-7997(95)00073-9
institution Universiti Malaysia Sarawak
building Centre for Academic Information Services (CAIS)
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaysia Sarawak
content_source UNIMAS Institutional Repository
url_provider http://ir.unimas.my/
language English
topic TJ Mechanical engineering and machinery
spellingShingle TJ Mechanical engineering and machinery
Ang, W.T.
Clements, D.L.
Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
description A system of Hadamard finite-part singular (hypersingular) integral equations is derived for an antiplane elastic problem involving an arbitrary number of arbitrarily-located planar cracks in a tri-layered material. The equations are solved approximately to compute the stress intensity factors for specific eases of the problems.
format E-Article
author Ang, W.T.
Clements, D.L.
author_facet Ang, W.T.
Clements, D.L.
author_sort Ang, W.T.
title Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
title_short Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
title_full Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
title_fullStr Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
title_full_unstemmed Hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
title_sort hypersingular integral equations for multiple interacting planar cracks in an elastic layered material under antiplane shear stresses
publisher Elsevier Ltd.
publishDate 1995
url http://ir.unimas.my/id/eprint/17590/1/Hypersingular%20integral%20equations%20for%20multiple%20interacting%20planer%20cracks%20%28abstract%29.pdf
http://ir.unimas.my/id/eprint/17590/
http://www.sciencedirect.com/science/article/pii/0955799795000739
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score 13.160551