[1] Alghamdi, A. M., Gala, S., Ragusa, M. A., Yang, J. Q.:
Regularity criterion via two components of velocity on weak solutions to the shear thinning fluids in $\Bbb R^3$. Comput. Appl. Math. 39 (2020), Article ID 234, 9 pages.
DOI 10.1007/s40314-020-01281-w |
MR 4132926 |
Zbl 1463.35138
[2] Bae, H.-O., Choe, H. J., Kim, D. W.:
Regularity and singularity of weak solutions to Ostwald-de Waele flows. J. Korean Math. Soc. 37 (2000), 957-975.
MR 1803282 |
Zbl 0977.76005
[7] Gunzburger, M. D., Ladyzhenskaya, O. A., Peterson, J. S.:
On the global unique solvability of initial-boundary value problems for the coupled modified Navier-Stokes and Maxwell equations. J. Math. Fluid Mech. 6 (2004), 462-482.
DOI 10.1007/s00021-004-0107-9 |
MR 2101892 |
Zbl 1064.76118
[13] Málek, J., Nečas, J., Rokyta, M., Růžička, M.:
Weak and Measure-Valued Solutions to Evolutionary PDEs. Applied Mathematics and Mathematical Computation 13. Chapman & Hall, London (1996).
DOI 10.1201/9780367810771 |
MR 1409366 |
Zbl 0851.35002
[15] Meyer, Y.:
Oscillating patterns in some nonlinear evolution equations. Mathematical Foundation of Turbulent Viscous Flows Lecture Notes in Mathematics 1871. Springer, Berlin (2006), 101-187.
DOI 10.1007/11545989_4 |
MR 2196363 |
Zbl 1358.35096
[19] Samokhin, V. N.:
On a system of equations in the magnetohydrodynamics of nonlinearly viscous media. Differ. Equations 27 (1991), 628-636.
MR 1117118 |
Zbl 0795.76094
[22] Whitaker, S.:
Introduction to Fluid Mechanics. Krieger, Malabar (1986).
Zbl 0473.76001