Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature
This numerical study is aimed at investigating the convective heat transfer and flow fluid inside a horizontal circular tube in the fully-developed laminar flow regime under the constant wall temperature boundary condition,, is commonly called the Graetz Problem that our goal is to get the steady te...
Main Authors: | , |
---|---|
Format: | Article |
Language: | English |
Published: |
Elsevier
2015-09-01
|
Series: | Case Studies in Thermal Engineering |
Subjects: | |
Online Access: | http://www.sciencedirect.com/science/article/pii/S2214157X1530006X |
id |
doaj-5570f08a58684ce2aef005e524e0e877 |
---|---|
record_format |
Article |
spelling |
doaj-5570f08a58684ce2aef005e524e0e8772020-11-24T20:41:20ZengElsevierCase Studies in Thermal Engineering2214-157X2015-09-016C11612710.1016/j.csite.2015.08.003Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperatureA. Belhocine0W.Z. Wan Omar1Faculty of Mechanical Engineering, University of Sciences and the Technology of Oran, L.P 1505 El–MNAOUER, USTO 31000 ORAN AlgeriaFaculty of Mechanical EngineeringThis numerical study is aimed at investigating the convective heat transfer and flow fluid inside a horizontal circular tube in the fully-developed laminar flow regime under the constant wall temperature boundary condition,, is commonly called the Graetz Problem that our goal is to get the steady temperature distribution in the fluid. The complexity of the partial differential equation that describes the temperature field with the associated linear or nonlinear boundary conditions is simplified by means of numerical methods using current computational tools. The simplified energy equation is solved numerically by the orthogonal collocation method followed by the finite difference method (Crank–Nicholson method).The calculations were effected through a FORTRAN computer program and the results show that orthogonal collocation method giving better results than Crank–Nicholson method.http://www.sciencedirect.com/science/article/pii/S2214157X1530006XTemperature profileLaminar flowPartial differential equationOrthogonal collocationCrank–Nicholson methodConvection |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
A. Belhocine W.Z. Wan Omar |
spellingShingle |
A. Belhocine W.Z. Wan Omar Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature Case Studies in Thermal Engineering Temperature profile Laminar flow Partial differential equation Orthogonal collocation Crank–Nicholson method Convection |
author_facet |
A. Belhocine W.Z. Wan Omar |
author_sort |
A. Belhocine |
title |
Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature |
title_short |
Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature |
title_full |
Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature |
title_fullStr |
Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature |
title_full_unstemmed |
Numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature |
title_sort |
numerical study of heat convective mass transfer in a fully developed laminar flow with constant wall temperature |
publisher |
Elsevier |
series |
Case Studies in Thermal Engineering |
issn |
2214-157X |
publishDate |
2015-09-01 |
description |
This numerical study is aimed at investigating the convective heat transfer and flow fluid inside a horizontal circular tube in the fully-developed laminar flow regime under the constant wall temperature boundary condition,, is commonly called the Graetz Problem that our goal is to get the steady temperature distribution in the fluid. The complexity of the partial differential equation that describes the temperature field with the associated linear or nonlinear boundary conditions is simplified by means of numerical methods using current computational tools. The simplified energy equation is solved numerically by the orthogonal collocation method followed by the finite difference method (Crank–Nicholson method).The calculations were effected through a FORTRAN computer program and the results show that orthogonal collocation method giving better results than Crank–Nicholson method. |
topic |
Temperature profile Laminar flow Partial differential equation Orthogonal collocation Crank–Nicholson method Convection |
url |
http://www.sciencedirect.com/science/article/pii/S2214157X1530006X |
work_keys_str_mv |
AT abelhocine numericalstudyofheatconvectivemasstransferinafullydevelopedlaminarflowwithconstantwalltemperature AT wzwanomar numericalstudyofheatconvectivemasstransferinafullydevelopedlaminarflowwithconstantwalltemperature |
_version_ |
1716825486650245120 |