Micro and Nanofluid Convection With Magnetic Field Effects for Heat and Mass Transfer Applications Using Matlab

Micro and Nanofluid Convection with Magnetic Field Effects for Heat and Mass Transfer Applications using MATLAB® examines the performance of micro and nanofluids with various physical effects such as magnetic field, slip effects, radiation and heat sources. Heat and mass transfer enhancement techniques are widely used in many applications in the heating and cooling or freezing process to make possible a reduction in weight and size or enhance performance during heat and mass exchanges. The book covers the two categories of flow techniques, active and passive. It discusses various considerations in the engineering sciences in the melting process, polymer industry and in metallurgy.

To be more precise, it may be pointed out that many metal surgical developments involve the cooling of continuous strips or filaments by drawing them through a quiescent fluid, and in that process of drawing, these strips are sometimes stretched. In all these cases, the properties of the final product depend, to a great extent, on the rate of cooling by drawing such strips in an electrically conducting fluid subject to a magnetic field and thermal radiation.

• Provides information about the governing equations for all three types of flow geometries
• Explains micro polar fluid flow modeling
• Offers detailed coverage of boundary value problems using MATLAB®

His research interests are nonlinear dynamics, mathematical modeling, multi-phase flow modeling, nanofluids, controllability, mathematical biology, statistical mechanics, linear and nonlinear stability.

His areas of research are in numerical methods, homotopy analysis method, boundary layer flow, Newtonian and non-Newtonian fluids, heat and mass transfer, nanofluids, and mathematical modeling,

His research interests include fluid dynamics, heat and mass transfer, nanofluids, mathematical modelling, and numerical analysis.

Her area of research is fluid dynamics and her academic interests are – graph theory, fuzzy logic, differential calculus, integral calculus, and differential equations and statistics