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Boundary value problems of statics of the elastic mixture theory
-
Levan Giorgashvili
,
Aslan Jagmaidze
Veröffentlicht/Copyright:
30. Mai 2012
Abstract.
For a homogeneous system of differential equations of statics of the elastic mixture theory, we solve the basic boundary value problems using Papkovich–Neuber representations and Fourier integral transforms when the displacement vector or stress vector values are given on the boundary 
. The solution uniqueness theorem is proved for the problems posed. Solutions are obtained in quadratures.
Keywords: Elastic mixture theory; Fourier integral transform; uniqueness theorem; Papkovich–Neuber representation
Received: 2011-05-13
Published Online: 2012-05-30
Published in Print: 2012-June
© 2012 by Walter de Gruyter Berlin Boston
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Schlagwörter für diesen Artikel
Elastic mixture theory;
Fourier integral transform;
uniqueness theorem;
Papkovich–Neuber representation
Artikel in diesem Heft
- Masthead
- Boundedness of the parametric Marcinkiewicz integral operator and its commutators on generalized Morrey spaces
- Modules that have a supplement in every cofinite extension
- Boundary value problems of statics of the elastic mixture theory
- On grand Lorentz spaces and the maximal operator
- Measurable and nonmeasurable sets with homogeneous sections
- Complexifications of real spaces: General aspects
- Continuous Hu cohomology
- Convergence and existence results for best C-proximity points
- Aspects of slice stability in locale theory
- On the irreducibility of Hurwitz spaces of coverings with two special fibers
- Weighted composition followed by differentiation between weighted Banach spaces of holomorphic functions
