Experimental investigation of graphene oxide nanofluid on heat transfer enhancement of pulsating heat pipe

Cu-Al2O3/Water hybrid nanofluid through a permeable surface in the presence of nonlinear radiation and variable thermal conductivity via LSM

Shape effects of MoS2 nanoparticles on rotating flow of nanofluid along a stretching surface with variable thermal conductivity: A Galerkin approach

Dual solutions and stability analysis of flow and heat transfer of Casson fluid over a stretching sheet

This exploration addresses the boundary layer flow of Sutterby nanofluid by a stretched cylinder by incorporating the revised models for heat and mass transmissions by engaging Cattaneo–Christov theory. A mathematical model is developed under boundary layer analysis. The physical phenomenon is firstly derived in the form of partial differential equations by engaging the conservation laws. Modified Darcy’s law characterizes the porous medium. The nonlinear equations for the proposed model are analyzed optimally and dynamically. Nonlinear partial differential equations (PDEs) through conservation laws of mass, momentum, energy and concentration are established. Numerical solutions of the nonlinear systems are obtained by Optimal homotopy analysis method (OHAM). Stream plots are given for velocity solution. Graphs of velocity, temperature and concentration profiles are sketched and discussed with physical significances. It is reported that escalating values of the magnetic parameter boost the fluid temperature and concentration whereas the opposite impact on velocity is portrayed. Moreover, temperature and concentration fields decreases by growing the values of thermal and solutal relaxation parameters.

Modified heat and mass transmission models in the magnetohydrodynamic flow of Sutterby nanofluid in stretching cylinder

In this article, unsteady two phases of nanofluid flow and heat transfer between moving parallel plates in the presence of the magnetic field were tackled by Differential transform method (DTM). System of ordinary differential equations was obtained using the similarity transformation. Comparison with numerical method Runge-Kutta of order four specifies that Differential transform method is very applicable to solve these problems. We investigate the numerical results of different values of parameters e.g. the squeeze number, Eckert number and Hartmann number. This sort of results can help the engineers to create higher and researchers to analyze quicker and easier.

Differential transform method for unsteady nanofluid flow and heat transfer

The paper is devoted to a new extension in Gegenbauer wavelet method (GWM) to investigate the transfer of heat and MHD boundary-layer flow of ferrofluids beside a flat plate with velocity slip. A h...

Exploration of uniform heat flux on the flow and heat transportation of ferrofluids along a smooth plate: Comparative investigation

In this study, the blood flow was investigated involving nanoparticles through porous blood vessels in the presence of magnetic field by means of collocation and least squares techniques. Blood was...

https://journals.sagepub.com/doi/pdf/10.1177/1748301818788661

Syed Tauseef Mohyud Din

Papers

Differential transform method for unsteady nanofluid flow and heat transfer

Exploration of uniform heat flux on the flow and heat transportation of ferrofluids along a smooth plate: Comparative investigation

Fluid flow and heat transfer investigation of blood with nanoparticles through porous vessels in the presence of magnetic field