Numerical inspection of two-dimensional MHD mixed bioconvective flows of radiating Maxwell nanofluids nearby a convectively heated vertical surface

Analysis of non-linear losses in a parallel plate thermoacoustic stack

“…This requires an additional pressure gradient source term in the momentum equation to simulate the forces exchanged microscopically between the fluid and solid matrix. Once a homogenous and periodic REV is identified in steady-state flows, the Darcy-Forchheimer law can be derived by the volumetric average of the momentum equation (VANS approach), as shown in (Vafai, 2005):…”

“…It consists of two source terms: a viscous linear term (Darcy term, in which the permeability of the medium has to be specified) and a non-linear form drag (Forchheimer term). Examples, in which the porous media approach has been adopted to derive analytical or powerful numerical solutions, can be found in recent refs (Bhatti and Powell, 2023; Bhatti and Öztop, 2022; Wakif et al , 2022; Rasool et al , 2023; Wakif, 2023; Elboughdiri et al , 2023a; Sharma et al , 2023; Zhang et al , 2023; Elboughdiri et al , 2023b), thus demonstrating the importance of porous media in multiphysics problems such as nano fluids, biodynamics and heat/mass transfer applications.…”

Electroosmotic MHD ternary hybrid Jeffery nanofluid flow through a ciliated vertical channel with gyrotactic microorganisms: Entropy generation optimization

“…An EMHD dissipative stagnation point flow model is created by Elboughdiri et al [ 18 ] for radiating copper-based ethylene glycol nanofluids. Maxwell nanofluids that are radiating are studied by Wakif et al [ 19 ] in 2-D MHD mixed bioconvective flows close to a vertical surface that is being heated convectively. Rasool et al's [ 20 ] investigation of EMHD-driven nanofluid flow through convective Riga surface for submissive control of alumina nanoparticles in aquatic medium.…”

Electrokinetics of Erosive Seepage through Deformable Porous Media

“…Of late, active control of porous media flows by virtue of nonlinear coupling between competing driving forces is giving rise to interesting physical outcomes as well as potential applications. Recently, several research groups have reported numerical studies on porous media flows of nanofluids in the presence of thermal and magnetic actuating forces. − Another prominent possibility is using direct current electric fields to manipulate fluid flow through electrokinetic principles. , The advent of paper-and-pencil-based devices have enabled a successful integration of electrokinetics with microfluidic porous media studies, with a diverse gamut of applications ranging from analytical procedures, such as mixing, separation, and on-chip energy harvesting, to point-of-care diagnostics. − Electrokinetic actuation has also been shown to enable active control of viscous fingering phenomenon in porous media by modifying the effective hydraulic resistance experienced by the fluids. , …”