Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
837218 | Nonlinear Analysis: Real World Applications | 2014 | 12 Pages |
Abstract
We consider non-stationary 1-D flow of a compressible viscous heat-conducting micropolar fluid, assuming that it is in the thermodynamical sense perfect and polytropic. The homogeneous boundary conditions for velocity and microrotation, as well as non-homogeneous boundary conditions for temperature are introduced. This problem has a unique generalized solution locally in time. With the help of this result and using the principle of extension we prove a global-in-time existence theorem.
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Authors
Nermina Mujaković,