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Abstract
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We study the limiting behaviour of the Stokes-type fluid flows in porous media. The
boundary conditions here are of the Fourier–Neumann-type on the boundary of the
holes. Under the periodic hypothesis on the structure of the medium and on the
coefficients of the viscosity tensor, one convergence result is proved. Our approach is
the well-known two-scale convergence method.
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Keywords
periodic homogenization, Stokes equations, porous media,
two-scale convergence
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Mathematical Subject Classification
Primary: 35B27, 35Q30, 76S05
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Milestones
Received: 28 December 2023
Revised: 16 April 2024
Accepted: 10 May 2024
Published: 18 December 2024
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© 2024 The Author(s), under
exclusive license to MSP (Mathematical Sciences
Publishers). |
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