Solution of flow and heat transfer problems

Abstract

newline In this Thesis we investigated the major concept of Fluid flow, mass and heat transfer newlineof various fluid and they are: newline Magnetized Dissipative Casson Nanofluid Flow across a DeformableSheet with Heat Source/Sink and Soret Effect under Porous Medium. newline Heat transfer mechanism for Newtonian and non-Newtonian casson hybrid nanofluid subject to thermophoresis and Brownian motion over a movable wedge surface newline Effect of Williamson nanofluid across an exponentially stretched sheet with chemical reaction under the influence of Joules heating newline Influence of chemically reactive Williamson Nanofluid flow for exponentially Stretching Sheet with a Non-Uniform Thermal Source/Sinkand Joules heating newline Computational Numerical Computation of Magneto-Ohmic Dissipative Maxwell- Flow Behavior of Casson Nanofluids Over a Stretching Surface with Radiation Effect newline newline In the initial problem its concerns to the Heat Transfer and Casson nanofluid Flow in a Porous Media with Source and Sink Effectsand in second problem Hydrofluid-Casson hybrid flow across movable Wedge considering Thermoporosis and Brownian motion. In the third and forth it describes the Williamson nanofluid flow over expontial sheet with chemical reaction, non uniform heat source /sink and Joule heating. Further work is extended to Radiation Effect on Casson Nanofluid Flow over a Stretching Sheet. newline newline The theoretical and computational solutions are presented, and they are also shown in graphical representation for a variety of dimensionless parameters, such as magnetic, porous, radiation, Prandtl, thermophorasis, Brownian, wedge, heat source/sink, and Eckert number/parameter. These results are compared with an earlier body of literature, and we found that they were in very good agreement with the previous literature. It is helpful for finding solutions to engineering practical difficulties to look at the problems that are covered in this thesis.