A class of exact solutions in plane rotating MHD fluid flows
A Legendre transformation is employed to obtain a partial differential equation of second order which is exploited to obtain solutions for variably inclined plane rotating viscous incompressible flows with orthogonal magnetic and velocity fields. Lastly, radial, vortex and hyperbolic flows are discussed.
homogeneous, incompressible viscous fluid with infinite electrical conductivity
inclined plane rotating viscous incompressible flows
scientific article; zbMATH DE number 4053279