Multiquadric Method Analysis for some Flow Field Problems
碩士 === 國立臺灣大學 === 工程科學與海洋工程學系 === 91 === The main topics of this thesis are to discuss and apply the mlutiquadrics meshless method to study some flow problems. The meshless method is an untraditional numerical method, and has different branches. In this study, we focus on one of the branches: the ml...
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ndltd-TW-091NTU003450202016-06-20T04:15:29Z http://ndltd.ncl.edu.tw/handle/62739258321166206082 Multiquadric Method Analysis for some Flow Field Problems 以多元二次法求解一些流場問題 Peter I-Tsyuen Chang 張以全 碩士 國立臺灣大學 工程科學與海洋工程學系 91 The main topics of this thesis are to discuss and apply the mlutiquadrics meshless method to study some flow problems. The meshless method is an untraditional numerical method, and has different branches. In this study, we focus on one of the branches: the mltiquadrics method, also known as the Kansa’s method. In this thesis we first introduce the meshless method and its three branches, and then we use the Laplace equation to derive and study the simulation of multiquadrics method (MQ). Here we also discuss some restrictions of MQ. In application, our study combines the velocity-vorticity method with MQ to perform some studies on Stokes and low Reynold’s number square cavity flow, and also some studies using shallow water equations with MQ to simulate some flow field of an open channel. With comparison to other data, we find that the multiquadrics method is an efficient and simple numerical method. C. H. Kong D. L. Young 孔慶華 楊德良 2003 學位論文 ; thesis 111 en_US |
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碩士 === 國立臺灣大學 === 工程科學與海洋工程學系 === 91 === The main topics of this thesis are to discuss and apply the mlutiquadrics meshless method to study some flow problems. The meshless method is an untraditional numerical method, and has different branches. In this study, we focus on one of the branches: the mltiquadrics method, also known as the Kansa’s method. In this thesis we first introduce the meshless method and its three branches, and then we use the Laplace equation to derive and study the simulation of multiquadrics method (MQ). Here we also discuss some restrictions of MQ. In application, our study combines the velocity-vorticity method with MQ to perform some studies on Stokes and low Reynold’s number square cavity flow, and also some studies using shallow water equations with MQ to simulate some flow field of an open channel. With comparison to other data, we find that the multiquadrics method is an efficient and simple numerical method.
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C. H. Kong |
author_facet |
C. H. Kong Peter I-Tsyuen Chang 張以全 |
author |
Peter I-Tsyuen Chang 張以全 |
spellingShingle |
Peter I-Tsyuen Chang 張以全 Multiquadric Method Analysis for some Flow Field Problems |
author_sort |
Peter I-Tsyuen Chang |
title |
Multiquadric Method Analysis for some Flow Field Problems |
title_short |
Multiquadric Method Analysis for some Flow Field Problems |
title_full |
Multiquadric Method Analysis for some Flow Field Problems |
title_fullStr |
Multiquadric Method Analysis for some Flow Field Problems |
title_full_unstemmed |
Multiquadric Method Analysis for some Flow Field Problems |
title_sort |
multiquadric method analysis for some flow field problems |
publishDate |
2003 |
url |
http://ndltd.ncl.edu.tw/handle/62739258321166206082 |
work_keys_str_mv |
AT peteritsyuenchang multiquadricmethodanalysisforsomeflowfieldproblems AT zhāngyǐquán multiquadricmethodanalysisforsomeflowfieldproblems AT peteritsyuenchang yǐduōyuánèrcìfǎqiújiěyīxiēliúchǎngwèntí AT zhāngyǐquán yǐduōyuánèrcìfǎqiújiěyīxiēliúchǎngwèntí |
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