Impact of Maxwell velocity slip and Smoluchowski temperature slip on CNTs with modified Fourier theory: Reiner-Philippoff model

Abstract

The present article presents a novel idea regarding the implementation of Tiwari and Das model on Reiner-Philippoff fluid (RPF) model by considering blood as a base fluid. The Cattaneo-Christov model and thermal radiative flow have been employed to study heat transfer analysis. Tiwari and Das model consider nanoparticles volume fraction for heat transfer enhancement instead of the Buongiorno model which heavily relies on thermophoresis and Brownian diffusion effects for heat transfer analysis. Maxwell velocity and Temperature slip boundary conditions have been employed at the surface of the sheet. By utilizing the suitable transformations, the modeled PDEs (partial-differential equations) are renewed in ODEs (ordinary-differential equations) and treated these equations numerically with the aid of bvp4c technique in MATLAB software. To check the reliability of the proposed scheme a comparison with available literature has been made. Other than Buongiorno nanofluid model no attempt has been made in literature to study the impact of nanoparticles on Reiner-Philippoff fluid model past a stretchable surface. This article fills this gap available in the existing literature by considering novel ideas like the implementation of carbon nanotubes, CCHF, and thermal radiation effects on Reiner-Philippoff fluid past a slippery expandable sheet. Momentum, as well as temperature slip boundary conditions, are never studied and considered before for the case of Reiner-Philippoff fluid past a slippery expandable sheet. In the light of physical effects used in this model, it is observed that heat transfer rate escalates as a result of magnification in thermal radiation parameter which is 18.5% and skin friction coefficient diminishes by the virtue of amplification in the velocity slip parameter and maximum decrement is 67.9%.

Solar energy improvement in solar HVAC using Sutterby magneto‐ternary hybrid nanofluid flow with Smoluchowski temperature conditions: A solar thermal application

“…Surface temperature and concentration are indicated by d by T w and C w , respectively, and T ∞ and C ∞ are represented the ambient temperature and concentration. Under these assumptions, the physical representation of the current boundary layer flow for ternary hybrid nanofluids past the sheet may be formulated as (see [19][20][21]:…”

“…Furthermore, the first term of the right-hand side of Equation (2) denotes the impact of the Maxwell model. Further, Navier's conditions on the velocity at the surfaces in Equation ( 6) are introduced as The Maxwell velocity slip and conditions on the temperature at the surface are represented as the Smoluchowski temperature slip [19,20].…”

“…Due to these complex rheological properties, investigators presented various non-Newtonian liquid patterns as second grade, Williamson fluid, Oldroyd-B, Casson fluid, Maxwell fluid, Brinkman type, Carreau fluid, Eyring-Powell, Cross fluid, tangent hyperbolic, Sutterby, Sisko fluid and Jeffrey model [16][17][18]. In the current work, we explore characteristics of the Maxwell model, which is an indented constitutive equation recognized as a subtype of rate-type liquid, see [19,20]. Furthermore, this model species the relaxation time effect, but differential type fluids cannot.…”

Chemical reaction and thermal characteristiecs of Maxwell nanofluid flow-through solar collector as a potential solar energy cooling application: A modified Buongiorno's model

“…Nanofluids with heat and mass transport in a variety of physical circumstances have recently been discussed in. [39][40][41][42][43][44][45][46][47][48][49] Investigation about flow and heat transfer contribution regarding nanofluids during entropy formation was done by Mahian et al 50 under the considerations of numerous geometries and flow systems. The influence of a partially curved penetrable surface on thermal as well as entropy formation in an enclosure filled with hybrid nanofluid was examined by Selimefendigil & Öztop.…”

Bidirectional rotating flow of nanofluid over a variable thickened stretching sheet with non-Fourier’s heat flux and non-Fick’s mass flux theory

“…Their study discloses that by increasing electric field strength velocity enhances whereas opposite behavior is noticed for microrotation parameter. Sajid et al [ 34 ] reported the impact of CC-heat flux model on carbon nanotubes for Maxwell velocity slip and Smoluchowski temperature.…”