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The Basic Mixed Problem for an Anisotropic Elastic Body

The Basic Mixed Problem for an Anisotropic Elastic Body Abstract The mixed boundary value problem is considered for an anisotropic elastic body under the condition that a boundary value of the displacement vector is given on some part of the boundary and a boundary value of the generalized stress vector on the remainder. Using the potential method and the theory of singular integral equations with discontinuous coefficients, the existence of a solution of the mixed boundary value problem is proved. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Georgian Mathematical Journal de Gruyter

The Basic Mixed Problem for an Anisotropic Elastic Body

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References (12)

Publisher
de Gruyter
Copyright
© 1997 Plenum Publishing Corporation
ISSN
1072-947X
eISSN
1072-9176
DOI
10.1515/GMJ.1999.233
Publisher site
See Article on Publisher Site

Abstract

Abstract The mixed boundary value problem is considered for an anisotropic elastic body under the condition that a boundary value of the displacement vector is given on some part of the boundary and a boundary value of the generalized stress vector on the remainder. Using the potential method and the theory of singular integral equations with discontinuous coefficients, the existence of a solution of the mixed boundary value problem is proved.

Journal

Georgian Mathematical Journalde Gruyter

Published: Jun 1, 1999

Keywords: Theory of elasticity; potential method; mixed problem

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