The global solvability to the equations of motion of viscous gas with an artificial viscosity

Neustupa, J.

Displaying similar documents to “The global solvability to the equations of motion of viscous gas with an artificial viscosity”

The global existence of weak solutions of the mollified system of equations of motion of viscous compressible fluid

Neustupa, Jiří

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On evolution inequalities of a modified Navier-Stokes type. III

Manfred Müller, Joachim Naumann (1979)

Aplikace matematiky

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This is the last from a series of three papers dealing with variational equations of Navier-Stokes type. It is shown that the theoretical results from the preceding parts (existence and regularity of solutions) can be applied to the problem of motion of a fluid through a tube.

Local Smoothness of Weak Solutions to the Magnetohydrodynamics Equations via Blowup Methods

Basil Nicolaenko, Alex Mahalov, Timofey Shilkin (2006-2007)

Séminaire Équations aux dérivées partielles

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We demonstrate that there exist no self-similar solutions of the incompressible magnetohydrodynamics (MHD) equations in the space $L^{3} (R^{3})$ . This is a consequence of proving the local smoothness of weak solutions via blowup methods for weak solutions which are locally $L^{3}$ . We present the extension of the Escauriaza-Seregin-Sverak method to MHD systems.