Mathematical Problems in Elasticity and Homogenization

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This monograph is based on research undertaken by the authors during the last ten years. The main part of the work deals with homogenization problems in elasticity as well as some mathematical problems related to composite and perforated elastic materials. This study of processes in strongly non-hom...

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Detalles Bibliográficos
Autores principales: Oleinik, OA, Shamaev, AS, Yosifian, GA
Lenguaje:eng
Publicado: Elsevier 1977
Materias:
Mathematical Physics and Mathematics
Acceso en línea:http://cds.cern.ch/record/1412249
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author Oleinik, OA
Shamaev, AS
Yosifian, GA
author_facet Oleinik, OA
Shamaev, AS
Yosifian, GA
author_sort Oleinik, OA
collection CERN
description This monograph is based on research undertaken by the authors during the last ten years. The main part of the work deals with homogenization problems in elasticity as well as some mathematical problems related to composite and perforated elastic materials. This study of processes in strongly non-homogeneous media brings forth a large number of purely mathematical problems which are very important for applications. Although the methods suggested deal with stationary problems, some of them can be extended to non-stationary equations. With the exception of some well-known facts from functional an
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1977
publisher Elsevier
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spelling cern-14122492021-04-22T00:45:46Zhttp://cds.cern.ch/record/1412249engOleinik, OAShamaev, ASYosifian, GAMathematical Problems in Elasticity and HomogenizationMathematical Physics and MathematicsThis monograph is based on research undertaken by the authors during the last ten years. The main part of the work deals with homogenization problems in elasticity as well as some mathematical problems related to composite and perforated elastic materials. This study of processes in strongly non-homogeneous media brings forth a large number of purely mathematical problems which are very important for applications. Although the methods suggested deal with stationary problems, some of them can be extended to non-stationary equations. With the exception of some well-known facts from functional anElsevieroai:cds.cern.ch:14122491977
spellingShingle Mathematical Physics and Mathematics
Oleinik, OA
Shamaev, AS
Yosifian, GA
Mathematical Problems in Elasticity and Homogenization
title Mathematical Problems in Elasticity and Homogenization
title_full Mathematical Problems in Elasticity and Homogenization
title_fullStr Mathematical Problems in Elasticity and Homogenization
title_full_unstemmed Mathematical Problems in Elasticity and Homogenization
title_short Mathematical Problems in Elasticity and Homogenization
title_sort mathematical problems in elasticity and homogenization
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/1412249
work_keys_str_mv AT oleinikoa mathematicalproblemsinelasticityandhomogenization
AT shamaevas mathematicalproblemsinelasticityandhomogenization
AT yosifianga mathematicalproblemsinelasticityandhomogenization

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