DISPERSION OF SOLUTE WITH CHEMICAL REACTIOIN IN BLOOD FLOW
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This book presents some basic definitions, governing equations, and their corresponding initial and boundary conditions. We deals with the dispersion of solute in a non-Newtonian fluid (couple stress fluid and Bingham fluid) flowing in a channel bounded by porous beds. The governing equations are solved analytically by applying a perturbation technique, generalized dispersion model, and Taylor dispersion model. Effect of magnetic field on blood flow for distinct situations like interphase mass transfer, chemical reaction, mild stenosed and multi stenosed arteries. Analytical solutions for velo...
This book presents some basic definitions, governing equations, and their corresponding initial and boundary conditions. We deals with the dispersion of solute in a non-Newtonian fluid (couple stress fluid and Bingham fluid) flowing in a channel bounded by porous beds. The governing equations are solved analytically by applying a perturbation technique, generalized dispersion model, and Taylor dispersion model. Effect of magnetic field on blood flow for distinct situations like interphase mass transfer, chemical reaction, mild stenosed and multi stenosed arteries. Analytical solutions for velocity, mean concentration and dispersion coefficient are presented numerically computed and the results are depicted graphically. The motivation for carrying out the book is outlined and the models developed have been discussed briefly.
This book presents some basic definitions, governing equations, and their corresponding initial and boundary conditions. We deals with the dispersion of solute in a non-Newtonian fluid (couple stress fluid and Bingham fluid) flowing in a channel bounded by porous beds. The governing equations are solved analytically by applying a perturbation technique, generalized dispersion model, and Taylor dispersion model. Effect of magnetic field on blood flow for distinct situations like interphase mass transfer, chemical reaction, mild stenosed and multi stenosed arteries. Analytical solutions for velocity, mean concentration and dispersion coefficient are presented numerically computed and the results are depicted graphically. The motivation for carrying out the book is outlined and the models developed have been discussed briefly.
This book presents some basic definitions, governing equations, and their corresponding initial and boundary conditions. We deals with the dispersion of solute in a non-Newtonian fluid (couple stress fluid and Bingham fluid) flowing in a channel bounded by porous beds. The governing equations are solved analytically by applying a perturbation technique, generalized dispersion model, and Taylor dispersion model. Effect of magnetic field on blood flow for distinct situations like interphase mass transfer, chemical reaction, mild stenosed and multi stenosed arteries. Analytical solutions for velocity, mean concentration and dispersion coefficient are presented numerically computed and the results are depicted graphically. The motivation for carrying out the book is outlined and the models developed have been discussed briefly.
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