Search

The peristaltic transport of Carreau-Yasuda fluid model over a sinusoidal medium of non-Newtonian nano flow is examined. In this analysis, the channel walls are considered as ciliated with the higher and lower walls. The formulation of the 2D fluid model depends on the nonlinear (PDEs) that are transformed into simple ordinary (ODEs) by applying the dimensionless parameters and long-wavelength approximation. The numerical solution of the 2D system is taken out by applying the MATHEMATICA solver NDSolve function. The impact of various parameters, such as, flow rate parameter F , wave-length number δ , Brownian motion number N b , thermophoresis number N t , and account of eccentricity α on the velocity profile, temperature distribution, and concentration distribution and stream function are addressed with graphs. [ABSTRACT FROM AUTHOR]

The flow of 2-D cross fluid model with mass and heat transmission over a linearly stretched sheet is analyzed in this paper. Furthermore, we have expanded our study by considering the effects of MHD flow, stagnation point, double stratification, heat generation, radiation effect, nanofluid flow, activation energy and mass diffusion. This type of study has not being investigated previously in literature. The flow generating PDEs are altered into ODEs by deploying suitable transformations. The effects of the parameters involved, namely the Weissenberg number, magnetic field coefficient, Brownian motion coefficient, radiation parameter, Damkohler number, thermophoresis coefficient, Schmidt number, activation energy, heat generation parameter and temperature difference coefficient on the velocity, concentration and energy fields are thoroughly scrutinized. The problem is solved through numerical technique (BVP4c) on MATLAB. The outcomes reveal that the velocity curve upsurges for rising Weissenberg number and decreases due to magnetic parameter. The heat field improves for increasing behavior of the Brownian motion, thermophoresis, heat generation, thermal conductivity and radiation coefficient whereas reverse results are obtained due to Prandtl number and stratification parameter. The concentration improves due to thermophoresis parameter and diffusivity coefficient while reverse outcomes are noticed due to Schmidt number, Damkohler number, temperature difference parameter and Brownian motion parameter. [ABSTRACT FROM AUTHOR]

This study deals with the investigation of boundary layer nanofluid flow on a slender paraboloid surface. The front tip of bullet, airplane, missiles and rockets are some examples of this surface. The thermal conductivity and viscosity of fluid has importance in many engineering applications such as auto mobile industries, solar power generation and heat exchangers, therefore the fluid property such as viscosity is considered to be temperature dependent. The thermophoretic motion, Brownian motion, heat generation and chemical reaction effects examines the behavior of heat and mass transport. The unsteady governing model includes momentum, heat and concentration equations which occur in the form of coupled PDEs. In order to solve numerically, a set of suitable transformations simplify the basic governing laws and convert these equations in the form of coupled ODEs. To show the graphical behavior, we simplify determine model of equations by using Matlab software via BVP4c method a built in command. At last, the discussion related to graphs for variation in different parameters are included. [ABSTRACT FROM AUTHOR]