Numerical model of carbon dissolution in liquid iron

碩士 === 國立中山大學 === 機械與機電工程學系研究所 === 103 === In this study, a numerical model is built to investigate the factors on carbon dissolution rate and develop a lump system for carbon particle dissolution in hot liquid metal. We assume the carbon particles dissolve in the molten iron is a quasi-steady proce...

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Main Authors: Ang-chih Lai, 賴昂志
Other Authors: Sheng-Yen Hsu
Format: Others
Language:zh-TW
Published: 2014
Online Access:http://ndltd.ncl.edu.tw/handle/49450752146498428866
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spelling ndltd-TW-103NSYS54900032017-02-25T04:18:53Z http://ndltd.ncl.edu.tw/handle/49450752146498428866 Numerical model of carbon dissolution in liquid iron 鐵水中的碳溶解模式 Ang-chih Lai 賴昂志 碩士 國立中山大學 機械與機電工程學系研究所 103 In this study, a numerical model is built to investigate the factors on carbon dissolution rate and develop a lump system for carbon particle dissolution in hot liquid metal. We assume the carbon particles dissolve in the molten iron is a quasi-steady process. Therefore, the steady state model has been developed. The simulation data shows the distribution of mass dissolution rate at the particle surface is significantly affected by the flow circulation behind a particle as a relative flow velocity is applied. The lump system has been developed by the correlation of Reynolds number and Schmidt number, which can predict the carbon particles dissolve at times of different state. The correlation of mass/heat transfer are as following: Sh=2.81+0.52 Re^0.52 Sc^0.38 Nu=0.53+0.27 〖Re〗^034 Pr^0.16 The study also established a transient model, and compare the time of dissolution between two models. Simulation results of transient model show that when the Reynolds number is smaller, the dissolution rate of carbon particles goes to be slightly longer.in addition this study also building a two dimension injection model through the simulation result of different model confirm the reliability of lump system Sheng-Yen Hsu 許聖彥 2014 學位論文 ; thesis 83 zh-TW
collection NDLTD
language zh-TW
format Others
sources NDLTD
description 碩士 === 國立中山大學 === 機械與機電工程學系研究所 === 103 === In this study, a numerical model is built to investigate the factors on carbon dissolution rate and develop a lump system for carbon particle dissolution in hot liquid metal. We assume the carbon particles dissolve in the molten iron is a quasi-steady process. Therefore, the steady state model has been developed. The simulation data shows the distribution of mass dissolution rate at the particle surface is significantly affected by the flow circulation behind a particle as a relative flow velocity is applied. The lump system has been developed by the correlation of Reynolds number and Schmidt number, which can predict the carbon particles dissolve at times of different state. The correlation of mass/heat transfer are as following: Sh=2.81+0.52 Re^0.52 Sc^0.38 Nu=0.53+0.27 〖Re〗^034 Pr^0.16 The study also established a transient model, and compare the time of dissolution between two models. Simulation results of transient model show that when the Reynolds number is smaller, the dissolution rate of carbon particles goes to be slightly longer.in addition this study also building a two dimension injection model through the simulation result of different model confirm the reliability of lump system
author2 Sheng-Yen Hsu
author_facet Sheng-Yen Hsu
Ang-chih Lai
賴昂志
author Ang-chih Lai
賴昂志
spellingShingle Ang-chih Lai
賴昂志
Numerical model of carbon dissolution in liquid iron
author_sort Ang-chih Lai
title Numerical model of carbon dissolution in liquid iron
title_short Numerical model of carbon dissolution in liquid iron
title_full Numerical model of carbon dissolution in liquid iron
title_fullStr Numerical model of carbon dissolution in liquid iron
title_full_unstemmed Numerical model of carbon dissolution in liquid iron
title_sort numerical model of carbon dissolution in liquid iron
publishDate 2014
url http://ndltd.ncl.edu.tw/handle/49450752146498428866
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AT làiángzhì numericalmodelofcarbondissolutioninliquidiron
AT angchihlai tiěshuǐzhōngdetànróngjiěmóshì
AT làiángzhì tiěshuǐzhōngdetànróngjiěmóshì
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