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Mixed or free convective flow of non-Newtonian fluids over a surface
Mixed or free convective flow of some non-Newtonian fluids over a stretched or cone surface. DE

English · Paperback / Softback

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The present book discusses the heat transfer analysis on two-dimensional steady free or mixed convection flow of some non-Newtonian fluids over a stretching surface or cone surface or rotating disk surface. This book is divided into six chapters. The governing equations of the flow under consideration were solved with the appropriate boundary conditions by using well established numerical technique bvp4c method or Runge-Kutta-Fehlberg method of fourth fifth order or Spectral Quasi Linearization method. Chapter 1 intends to analyse the buoyancy effect on two-dimensional flow of Casson fluid and mixed convection over a nonlinear stretching sheet. The governing equations of the present study along with suitable boundary conditions are transformed into non dimensional differential equations along with appropriate boundary conditions by using similarity transformations. Spectral relaxation method is applied to study the considered problem as numerically. Moreover in case of linear stretching Exact solution is also performed. To improve the effectiveness and accuracy of the proposed method spectral over relaxation method is used.

About the author










Dr. Kotha Gangadhar working as Associate Professor in Acharya Nagarjuna University, Guntur, Andhra Pradesh, India. He completed 25 Ph.D.¿s under his guidance and published more than 95 papers in reputed journals. Dr. M. Prameela completed Ph.D. degree under the guidance of Dr. Kotha Gangadhar in Acharya Nagarjuna University, Guntur, Andhra Prade.


Product details

Authors Kotha Gangadhar, Ramavattula Edukondala Nayak
Publisher LAP Lambert Academic Publishing
 
Content Book
Product form Paperback / Softback
Publication date 16.08.2023
Subject Natural sciences, medicine, IT, technology > Technology > Mechanical engineering, production engineering
 
EAN 9786206768135
ISBN 9786206768135
Pages 144
Dimensions (packing) 15 x 22 cm
 

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