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Abstract
The structural stability for the Forchheimer fluid interfacing with a Darcy fluid in a bounded region in mathbb{R}^{3} was studied. We assumed that the nonlinear fluid was governed by the Forchheimer equations in Omega _{1}, while in Omega _{2}, we supposed that the flow satisfies the Darcy equations. With the aid of some useful a priori bounds, we were able to demonstrate the continuous dependence results for the Forchheimer coefficient λ.
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