engleski

1-D compressible viscous micropolar fluid model with non-homogeneous boundary conditions for temperature : a local existence theorem

We consider non-stationary 1-D flow of a compressible viscous and heat-conducting micropolar fluid, assuming that it is in thermodynamical sense perfect and polytropic. The homogeneous boundary conditions for velocity and microrotation, as well as non-homogeneous boundary conditions for temperature are assumed. Using the Faedo-Galerkin method we prove a local-in-time existence of generalized solution.

micropolar fluid; generalized solution; weak and strong convergences

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