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A second gradient model for deformable porous matrices filled with an inviscid fluid

Abstract

In this paper we deal with an enlarged theory of binary mixtures: a second gradient solid constituent and a perfect fluid are considered. On the basis of this assumptions we obtain, for a linear elastic hollow cylinder, a set of density profiles of the solid matrix, parameterized by a suitable energetic coupling coefficient and characterized by the presence of boundary layers arising at the external surfaces of the body. A structural stability analysis of the partial differential equations, governing the motion of the mixture, is also developed, in a case which may be of interest in applications to underground structural engineering.
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Dates and versions

hal-00509267 , version 1 (11-08-2010)

Identifiers

  • HAL Id : hal-00509267 , version 1

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Francesco Dell'Isola, Giulio Sciarra, Romesh C. Batra. A second gradient model for deformable porous matrices filled with an inviscid fluid. 2010. ⟨hal-00509267⟩
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