Magneto-micropolar boundary layers theory in Sobolev spaces without monotonicity: well-posedness and convergence theory

Author:

Lin Xue-yunORCID,Liu Cheng-jie,Zhang Ting

Funder

the National Natural Science Foundation of China

the National Key R &D Program of China

the Education and Research Project for Young and Middle-aged Teachers in Fujian Province

Research Foundation of Fuzhou University

Publisher

Springer Science and Business Media LLC

Reference56 articles.

1. Liu, C.-J., Xie, F., Yang, T.: MHD boundary layers theory in Sobolev spaces without monotonicity I: Well-posedness theory. Comm. Pure Appl. Math. 72(1), 63–121 (2019)

2. Eringen, A.-C.: Theory of micropolar fluids. Indiana Univ. Math. J. 16, 1–18 (1967)

3. Hoyt, J.-W., Fabula, A.-G.: The effect of additives on fluid friction clutch material. U.S, Naval Ordnance Test Station Report (1964)

4. Vogel, W.-M., Patterson, A.-M.: An experimental investigation of the effect of additives injected into the boundary layer of an underwater body. Pacific Naval Lab. of the Defence Res. Board of Canada, Rpt (1964-2)

5. Cheng, J.-F., Liu, Y.-J.: Global regularity of the 2D magnetic micropolar fluid flows with mixed partial viscosity. Comput. Math. Appl. 70(1), 66–72 (2015)

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