Regularity criteria for unsteady MHD third grade fluid due to rotating porous disk
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[1] Yong Zhou,et al. On global existence, energy decay and blow-up criteria for the Hall-MHD system , 2015 .
[2] Ahmed Alsaedi,et al. On strong solutions to the compressible Hall-magnetohydrodynamic system , 2015 .
[3] Yong Zhou,et al. On well-posedness and blowup criteria for the magnetohydrodynamics with the Hall and ion-slip effects , 2015, Zeitschrift für angewandte Mathematik und Physik.
[4] Saeed Rahman,et al. Regularity criterion for 3D MHD fluid passing through the porous medium in terms of gradient pressure , 2014, J. Comput. Appl. Math..
[5] Fazal M. Mahomed,et al. Group invariant solutions for the unsteady MHD flow of a third grade fluid in a porous medium , 2012 .
[6] Yong Zhou,et al. Logarithmically improved regularity criteria for the 3D viscous MHD equations , 2012 .
[7] Yong Zhou,et al. Regularity criteria for the 3D MHD equations involving partial components , 2012 .
[8] Tasawar Hayat,et al. Perturbation analysis of a modified second grade fluid over a porous plate , 2011 .
[9] Najeeb Alam Khan,et al. Helical flows of second grade fluid due to constantly accelerated shear stresses , 2011 .
[10] B. Olajuwon. Convection heat and mass transfer in a hydromagnetic flow of a second grade fluid in the presence of thermal radiation and thermal diffusion , 2011 .
[11] Arshad Riaz,et al. Analytical solutions for MHD flow in a third-grade fluid with variable viscosity , 2010, Math. Comput. Model..
[12] Yuedong Yao,et al. Some unsteady flows of a second grade fluid over a plane wall , 2010 .
[13] Tasawar Hayat,et al. Oscillatory flows of second grade fluid in a porous space , 2010 .
[14] Yong Zhou,et al. Regularity criteria for the solutions to the 3D MHD equations in the multiplier space , 2010 .
[15] S. Nadeem,et al. Effects of partial slip on a fourth-grade fluid with variable viscosity: An analytic solution , 2010 .
[16] Tasawar Hayat,et al. Couette flow of a third grade fluid with rotating frame and slip condition , 2009 .
[17] Chunhong Wu. Numerical solution for Stokes' first problem for a heated generalized second grade fluid with fractional derivative , 2009 .
[18] Changfeng Xue,et al. Exact solutions of the Rayleigh–Stokes problem for a heated generalized second grade fluid in a porous half-space , 2009 .
[19] Oluwole Daniel Makinde,et al. Thermal stability of a reactive third grade fluid in a cylindrical pipe: An exploitation of Hermite-Padé approximation technique , 2007, Appl. Math. Comput..
[20] Yong Zhou,et al. Regularity criteria for the generalized viscous MHD equations , 2007 .
[21] B. Yilbas,et al. Entropy generation for pipe flow of a third grade fluid with Vogel model viscosity , 2006 .
[22] Wenchang Tan,et al. Stokes’ first problem for a second grade fluid in a porous half-space with heated boundary , 2005 .
[23] J. E. Dunn,et al. Fluids of differential type: Critical review and thermodynamic analysis , 1995 .
[24] Kumbakonam R. Rajagopal,et al. Thermodynamics and stability of fluids of third grade , 1980, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[25] E. Stein,et al. Hp spaces of several variables , 1972 .
[26] R. Rivlin,et al. Stress-Deformation Relations for Isotropic Materials , 1955 .