Convective Mass/Heat Analysis of an Electroosmotic Peristaltic Flow of Ionic Liquid in a Symmetric Porous Microchannel with Soret and Dufour

This research deals with the mathematical model for development of peristaltic principle combination pressure and electroosmotic flow (EOF) ionic liquid across microchannels electrokinetic effects. For thermomechanical dynamics, convective conditions on boundary mass heat transfer at walls channel are quantified. microchannel, a porous structure is presumed. Soret, Dufour, Joule heating also listed in scope problem addressed. The corresponding equations fluid flow, mass, along Poisson–Boltzmann equation within electrical double layer (EDL) studied. exact solution has been obtained based lubrication theory (i.e., low Reynolds number long wavelength approximations). height therefore believed to be much higher than thickness. Various dimensionless pertinent parameters illustrate important aspects electroosmotically controlled subsequent mass/heat attributes microchannel. A linear dependency rate exhibited by drop. analysis shows that parameter gives reducing effect permeability. distribution temperature concentration greatly affected parameters, respectively. In biomedical engineering, application areas study proposed design devices such as microfluidic pump small amount liquids regulating variation concentration.