STEADY THERMAL TRANSPORT DEVELOPMENT OF ELECTRIC DOUBLE LAYER FLOW IN BIPHASE LIQUID THROUGH POROUS MEDIUM

A theoretical analysis of a multi-phase fluid problem is presented in this paper. Electro-osmotic flow with heat transfer in a divergent channel is modeled. Jeffrey fluid is taken as the base liquid, which suspends with the spherical gold particles. Electromagnetohydrodynamic (EHD) of a two-phase fluid through a porous medium is influenced by thermal radiation. Cumbersome mathematical manipulations leads to yield an exact solution for the set of strenuous differential equations. A comprehensive parametric study validates the accuracy and formidability of this intuitive analysis, by confirming the corresponding boundary conditions. The investigation articulately describes that the momentum of two-phase flow is supported by the Jeffrey fluid parameter. Additional golden particles increase the velocity of the base liquid. However, more thermal energy has contributed to the variation of the Brinkman number [Formula: see text]. Finally, thermal energy expunges from the diverse channel due to Jeffrey’s fluid parameter.

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