[1] Kuznetsov, A.V., Analytical Investigation of the Fluid Flow in the Interface Region between a Porous Medium and a Clear Fluid in Channels Partially Filled with a Porous Medium, Flow, Turbulence and Combustion, 56, 1996, 53–67.
[2] Yu, P., Lee, T.S., Zeng, Y., Low, H.T., A Numerical Method for Flows in Porous and Homogenous Fluid Domains Coupled at the Interface by Stress Jump, International Journal for Numerical Methods in Fluids, 53(11), 2007, 1755–1775.
[3] Tan, H., Pillai, K.M., Finite Element Implementation of Stress-Jump and Stress-Continuity Conditions at Porous-Medium, clear-fluid interface, Computers & Fluids, 38(6), 2009, 1118–1131.
[4] Yadav, P.K., Jaiswal, S., Influence of an Inclined Magnetic Field on the Poiseuille Flow of Immiscible Micropolar-Newtonian Fluids in a Porous Medium, Canadian Journal of Physics, 96(9), 2018, 1016–1028.
[5] Yadav, P.K., Jaiswal, S., Verma, A.K., Chamkha, A.J., Magnetohydrodynamics of Immiscible Newtonian Fluids in Porous Regions of Different Variable Permeability Functions, Journal of Petroleum Science and Engineering, 220(B), 2023, 111113.
[6] Allan, F.M., Hamdan, M.H., Fluid Mechanics of the Interface Region between Two Porous Layers, Applied Mathematics and Computation, 128(1), 2002, 37–43.
[7] Turkyilmazoglu, M., Exact Solutions for the Incompressible Viscous Fluid of a Porous Rotating Disk Flow, International Journal of Non-Linear Mechanics, 44(4), 2009, 352–357.
[8] Turkyilmazoglu, M., A direct Solution of Temperature Field and Physical Quantities for the Nonlinear Porous Fin Problem, International Journal of Numerical Methods for Heat & Fluid Flow, 27(2), 2017, 516–529.
[9] Yadav, P.K., Verma, A.K., Analysis of Two Immiscible Newtonian and Micropolar Fluid Flow through an Inclined Porous Channel, Mathematical Methods in the Applied Science, 45(3), 2022, 1700–1724.
[10] Ochoa-Tapia, J.A., Whitaker, S., Momentum Transfer at the Boundary between a Porous Medium and a Homogeneous Fluid—I. Theoretical development, International Journal of Heat and Mass Transfer, 38(14), 1995, 2635–2646.
[11] Ochoa-Tapia, J.A., Whitaker, S., Momentum Transfer at the Boundary between a Porous Medium and a Homogeneous Fluid—II. Comparison with experiment, International Journal of Heat and Mass Transfer, 38(14), 1995, 2647–2655.
[12] Neale, G.H., Nader, W.K., Practical Significance of Brinkman Extension of Darcy’s Law, The Canadian Journal of Chemical Engineering, 52, 1974, 475–478.
[13] Ahmadi, E., Cortez, R., Fujioka, H., Boundary Integral Formulation for Flows Containing an Interface between Two Porous Media, Journal of Fluid Mechanics, 816, 2017, 71–93.
[14] Turkyilmazoglu, M., Velocity Slip and Entropy Generation Phenomena in Thermal Transport through Metallic Porous Channel, Journal of Non-Equilibrium Thermodynamics, 45(3), 2020, 247–256.
[15] Ge-JiLe, H., Nazeer, M., Hussain, F., Khan, M.I., Saleem, A., Siddique, I., Two-phase Flow of MHD Jeffrey Fluid with the Suspension of Tiny Metallic Particles Incorporated with Viscous Dissipation and Porous Medium, Advances in Mechanical Engineering, 13(3), 2021, 1–15.
[16] Han Aydin, S., Selvitopi, H., Stabilized FEM–BEM Coupled Solution of MHD Pipe Flow in an Unbounded Conducting Medium, Engineering Analysis with Boundary Elements, 87, 2017, 122–132.
[17] Bali, R., Awasthi, U., Effect of a Magnetic Field on the Resistance to Blood Flow through Stenotic Artery, Applied Mathematics and Computation, 188(2), 2007, 1635- 1641.
[18] Verma, V.K., Datta, S., Magnetohydrodynamic Flow in a Channel with Varying Viscosity under Transverse Magnetic Field, Advances in Theoretical and Applied Mechanics, 3(2), 2010, 53–66.
[19] Tiwari, A., Deo, S., Filippov, A., Effect of the Magnetic Field on the Hydrodynamic Permeability of a Membrane, Colloid Journal, 74(4), 2012, 515–522.
[20] Manyonge, W.A., Kiema, D.W., Iyaya, C.C.W., Steady MHD Poiseuille Flow between Two Infinite Parallel Porous Plates in an Inclined Magnetic Field, International Journal of Pure and Applied Mathematics, 76(5), 2012, 661–668.
[21] Ansari, I.A., Deo, S., Effect of Magnetic Field on the Two Immiscible Viscous Fluids Flow in a Channel Filled with Porous Medium, National Academy Science Letters, 40(3), 2017, 211–214.
[22] Wahid, N.S., Arifin, N.M., Turkyilmazoglu, M., Rahmin, N.A.A., Hafidzuddin, M.E.H., Effect of Magnetohydrodynamic Casson Fluid Flow and Heat Transfer Past a Stretching Surface in Porous Medium with Slip Condition, IOP Publishing, 2019.
[23] Yadav, P.K., Jaiswal, S., Puchakatla, J.Y., Micropolar Fluid Flow through the Membrane Composed of Impermeable Cylindrical Particles Coated by Porous Layer Under the Effect of Magnetic Field, Mathematical Methods in the Applied Sciences, 43(4), 2020, 1925–1937.
[24] Jaiswal, S., Yadav, P.K., A Micropolar-Newtonian Blood Flow Model through a Porous Layered Artery in the Presence of a Magnetic Field, Physics of Fluids, 31(7), 2019, 071901.
[25] Yadav, P.K., Verma, A.K., Analysis of Two Non‐Miscible Electrically Conducting Micropolar Fluid Flow through an Inclined Porous Channel: Influence of Magnetic Field, ZAMM – Journal of Applied Mathematics and Mechanics, 103, 2022, e202200047.
[26] Selvitopi, H., Stabilized FEM Solution of Magnetohydrodynamics Flow in Different Geometries, Journal of Scientific Reports-A, 49, 2022, 105-117.
[27] Selvitopi, H., Numerical Investigation of Damped Wave type MHD Flow with Time-Varied External Magnetic Field, Chinese Journal of Physics, 80, 2022, 127–147.
[28] Nishad, C.S., Karmakar, T., Chandra, A., Raja Sekhar, G.P., A Non-Primitive Boundary Integral Formulation for Modeling Flow through Composite Porous Channel, Engineering Analysis with Boundary Elements, 109, 2019, 94–105.
[29] Srivastava, B.G., Deo, S., Effect of Magnetic Field on the Viscous Fluid Flow in a Channel Filled with Porous Medium of Variable Permeability, Applied Mathematics and Computation, 219(17), 2013, 8959–8964.
[30] Tezduyar, T.E., Liou, J., Ganjoo, D.K., Incompressible Flow Computations based on the vorticity-stream Function and Velocity-pressure Formulations, Computers & Structures, 35(4), 1990, 445–472.
[31] Nishad, C.S., Karmakar, T., Chandra, A., Raja Sekhar, G.P., A Non-Primitive Boundary Element Technique for Modeling Flow through Non-Deformable Porous Medium using Brinkman Equation, Meccanica, 53(9), 2018, 2333–2352.
[32] Grosan, T., Postelnicu, A., Pop, I., Brinkman Flow of a Viscous Fluid through a Spherical Porous Medium Embedded in Another Porous Medium, Transport in Porous Media, 81(1), 2010, 89–103.
[33] Katsikadelis, J.T., Boundary Elements: Theory and Applications, Elsevier, Amsterdam, 2002.
[34] Nishad, C.S., Chandra, A., Raja Shekhar, G.P., Stokes Flow Inside Topographically Patterned Microchannel Using Boundary Element Method, International Journal of Chemical Reactor Engineering, 15(5), 2017, 1-17.
[35] Goharzadeh, A., Saidi, A., Wang, D., Merzkirch, W., Khalili, A., An Experimental Investigation of the Brinkman Layer Thickness at a Fluid-Porous Interface, Solid Mechanics and its Applications, 129, 2006, 445–454.