Dual solution of mixed convection boundary- layer flow in a porous medium

This report records the project done by the author during final year. The aim of this project is to test and find out the dual solution of mixed convection boundary layer flow in a porous medium. The author had opportunities to study Matlab software to solve this problem, which is in the chapter two...

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Main Author: Nan, Xiao Qian
Other Authors: Shu Jian Jun
Format: Final Year Project
Language:English
Published: 2010
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Online Access:http://hdl.handle.net/10356/40328
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Institution: Nanyang Technological University
Language: English
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spelling sg-ntu-dr.10356-403282023-03-04T18:49:00Z Dual solution of mixed convection boundary- layer flow in a porous medium Nan, Xiao Qian Shu Jian Jun School of Mechanical and Aerospace Engineering DRNTU::Engineering::Mechanical engineering::Fluid mechanics This report records the project done by the author during final year. The aim of this project is to test and find out the dual solution of mixed convection boundary layer flow in a porous medium. The author had opportunities to study Matlab software to solve this problem, which is in the chapter two of the report. The author also made use of this chance to gain some knowledge in different types of heat convection in free and forced boundary layers, interaction of porous medium on the boundary field. Using all these theory and understanding the mathematic governing equations to plot graphs, and get dual solution of mixed convection boundary layer flow for opposing flow and blowing flow. The purpose of the study is to show that dual solutions exist in the opposing flow regime and continue into that of the assisting flow regime The results showed that it is possible to obtain dual solutions of the similarity equations for both assisting flow (λ>0), as well as for the opposing flow (λ<0). In this study, the governing nonlinear ordinary differential equations were solved. For λ<0, there is a critical value λc with two branches of solution between λ>λc and λ=λc. As the boundary layer separates from the surface at λ=λc, no solutions can be obtain for λ<λc . The blowing flow, for σ<0, there is a critical value of σc with two branches of solution between σ > σ c, and there is no solutions can be obtain for σ < σ c Bachelor of Engineering (Mechanical Engineering) 2010-06-14T09:02:11Z 2010-06-14T09:02:11Z 2010 2010 Final Year Project (FYP) http://hdl.handle.net/10356/40328 en Nanyang Technological University 98 p. application/pdf
institution Nanyang Technological University
building NTU Library
continent Asia
country Singapore
Singapore
content_provider NTU Library
collection DR-NTU
language English
topic DRNTU::Engineering::Mechanical engineering::Fluid mechanics
spellingShingle DRNTU::Engineering::Mechanical engineering::Fluid mechanics
Nan, Xiao Qian
Dual solution of mixed convection boundary- layer flow in a porous medium
description This report records the project done by the author during final year. The aim of this project is to test and find out the dual solution of mixed convection boundary layer flow in a porous medium. The author had opportunities to study Matlab software to solve this problem, which is in the chapter two of the report. The author also made use of this chance to gain some knowledge in different types of heat convection in free and forced boundary layers, interaction of porous medium on the boundary field. Using all these theory and understanding the mathematic governing equations to plot graphs, and get dual solution of mixed convection boundary layer flow for opposing flow and blowing flow. The purpose of the study is to show that dual solutions exist in the opposing flow regime and continue into that of the assisting flow regime The results showed that it is possible to obtain dual solutions of the similarity equations for both assisting flow (λ>0), as well as for the opposing flow (λ<0). In this study, the governing nonlinear ordinary differential equations were solved. For λ<0, there is a critical value λc with two branches of solution between λ>λc and λ=λc. As the boundary layer separates from the surface at λ=λc, no solutions can be obtain for λ<λc . The blowing flow, for σ<0, there is a critical value of σc with two branches of solution between σ > σ c, and there is no solutions can be obtain for σ < σ c
author2 Shu Jian Jun
author_facet Shu Jian Jun
Nan, Xiao Qian
format Final Year Project
author Nan, Xiao Qian
author_sort Nan, Xiao Qian
title Dual solution of mixed convection boundary- layer flow in a porous medium
title_short Dual solution of mixed convection boundary- layer flow in a porous medium
title_full Dual solution of mixed convection boundary- layer flow in a porous medium
title_fullStr Dual solution of mixed convection boundary- layer flow in a porous medium
title_full_unstemmed Dual solution of mixed convection boundary- layer flow in a porous medium
title_sort dual solution of mixed convection boundary- layer flow in a porous medium
publishDate 2010
url http://hdl.handle.net/10356/40328
_version_ 1759856688217718784