Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates

The boundary integral equation (BIE) method has been used more and more in the last 20 years for solving various engineering problems. It has important advantages over other techniques for numerical treatment of a wide class of boundary value problems and is now regarded as an indispensable tool fo...

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Autor principal: Kitahara, M
Lenguaje:eng
Publicado: Elsevier 1985
Materias:
Mathematical Physics and Mathematics
Acceso en línea:http://cds.cern.ch/record/1985791
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author Kitahara, M
author_facet Kitahara, M
author_sort Kitahara, M
collection CERN
description The boundary integral equation (BIE) method has been used more and more in the last 20 years for solving various engineering problems. It has important advantages over other techniques for numerical treatment of a wide class of boundary value problems and is now regarded as an indispensable tool for potential problems, electromagnetism problems, heat transfer, fluid flow, elastostatics, stress concentration and fracture problems, geomechanical problems, and steady-state and transient electrodynamics.In this book, the author gives a complete, thorough and detailed survey of the method. It pro
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institution Organización Europea para la Investigación Nuclear
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publishDate 1985
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spelling cern-19857912021-04-21T20:36:55Zhttp://cds.cern.ch/record/1985791engKitahara, MBoundary integral equation methods in eigenvalue problems of elastodynamics and thin platesMathematical Physics and MathematicsThe boundary integral equation (BIE) method has been used more and more in the last 20 years for solving various engineering problems. It has important advantages over other techniques for numerical treatment of a wide class of boundary value problems and is now regarded as an indispensable tool for potential problems, electromagnetism problems, heat transfer, fluid flow, elastostatics, stress concentration and fracture problems, geomechanical problems, and steady-state and transient electrodynamics.In this book, the author gives a complete, thorough and detailed survey of the method. It proElsevieroai:cds.cern.ch:19857911985
spellingShingle Mathematical Physics and Mathematics
Kitahara, M
Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
title Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
title_full Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
title_fullStr Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
title_full_unstemmed Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
title_short Boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
title_sort boundary integral equation methods in eigenvalue problems of elastodynamics and thin plates
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/1985791
work_keys_str_mv AT kitaharam boundaryintegralequationmethodsineigenvalueproblemsofelastodynamicsandthinplates

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