In this paper, the mixed convective heat transfer mechanism of nanofluids is investigated. Based on the Buongiorno model, we develop a novel Cattaneo–Buongiorno model that reflects the non-local properties as well as Brownian motion and thermophoresis diffusion. Due to the highly non-linear character of the equations, the finite difference method is employed to numerically solve the governing equations. The effectiveness of the numerical method and the convergence order are presented. The results show that the rise in the fractional parameter δ enhances the energy transfer process of nanofluids, while the fractional parameter γ has the opposite effect. In addition, the effects of Brownian motion and thermophoresis diffusion parameters are a...
This paper studies the flow and heat transfer of power-law type nanofluids with stagnation point flo...
The present research article focuses on three-dimensional flow of viscoelastic(second grade) nanoflu...
In this research paper we focuses on presenting the local non-similar solutions for two-dimensional ...
The Buongiorno model is used in the study which takes into account the effects of Brownian motion a...
A new time and spatial fractional heat conduction model with Brownian diffusion and thermophoresis i...
In this paper the effect of using various models for conductivity and viscosity considering Brownian...
A renovated Buongiorno’s model with fractional differential equation is proposed to investigate the ...
In this investigation, the influence of the prominent viscous dissipation effect on mixed convection...
Many viscoelastic fluid problems are solved using the notion of fractional derivative. However, most...
In this paper, mixed convection of non-Newtonian nanofluid, using the Buongiorno’s mathematical mode...
A two-phase model based on the double-diffusive approach is used to perform a numerical study on nat...
The current analysis discusses Jeffery nanofluid’s thermally radiative flow with convection over a s...
The impact of heat-absorbing viscoelastic nanofluidic flow along with a convectively heated porous R...
A theoretical study is presented of the transport characteristics in double diffusive tangenthyperbo...
Highlights\ud \ud • A spatial fractional-order model is derived for heat transfer of nanofluid.\u...
This paper studies the flow and heat transfer of power-law type nanofluids with stagnation point flo...
The present research article focuses on three-dimensional flow of viscoelastic(second grade) nanoflu...
In this research paper we focuses on presenting the local non-similar solutions for two-dimensional ...
The Buongiorno model is used in the study which takes into account the effects of Brownian motion a...
A new time and spatial fractional heat conduction model with Brownian diffusion and thermophoresis i...
In this paper the effect of using various models for conductivity and viscosity considering Brownian...
A renovated Buongiorno’s model with fractional differential equation is proposed to investigate the ...
In this investigation, the influence of the prominent viscous dissipation effect on mixed convection...
Many viscoelastic fluid problems are solved using the notion of fractional derivative. However, most...
In this paper, mixed convection of non-Newtonian nanofluid, using the Buongiorno’s mathematical mode...
A two-phase model based on the double-diffusive approach is used to perform a numerical study on nat...
The current analysis discusses Jeffery nanofluid’s thermally radiative flow with convection over a s...
The impact of heat-absorbing viscoelastic nanofluidic flow along with a convectively heated porous R...
A theoretical study is presented of the transport characteristics in double diffusive tangenthyperbo...
Highlights\ud \ud • A spatial fractional-order model is derived for heat transfer of nanofluid.\u...
This paper studies the flow and heat transfer of power-law type nanofluids with stagnation point flo...
The present research article focuses on three-dimensional flow of viscoelastic(second grade) nanoflu...
In this research paper we focuses on presenting the local non-similar solutions for two-dimensional ...