On the General Solutions for Annular Problems with Point Heat Source
碩士 === 國立臺灣科技大學 === 機械工程技術研究所 === 86 === The two-dimensional thermoelastic problem of annulus ring with a point heat source or no point heat source is analyzed in this paper. Based on the complex variable representations of Muskhelishvilie, the Laurent series expansion and Fourier Transform, the...
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ndltd-TW-086NTUS34880212015-10-13T17:30:23Z http://ndltd.ncl.edu.tw/handle/09773797635338170896 On the General Solutions for Annular Problems with Point Heat Source 二維環狀體之熱彈性問題解析 譚家仁 碩士 國立臺灣科技大學 機械工程技術研究所 86 The two-dimensional thermoelastic problem of annulus ring with a point heat source or no point heat source is analyzed in this paper. Based on the complex variable representations of Muskhelishvilie, the Laurent series expansion and Fourier Transform, the solution of the temperature, stress functions can be obtained in a formal series form. Both the response of thermal stresses and failure prediction are studied through the pertinent parameters such as the location of point heat source and various boundary conditions. The proposed method and the obtained results provided in this paper would definitely helpful in understanding the failure behavior of the amulus ring problem under arbitrary extend froces including mechanical loads and thermal loads. For illustrating the use of the present approach, exact solutions of several examples are obtained and compared with those in the literature which shows that the results presented here are exact, simple and general. 趙振綱 1998 學位論文 ; thesis 59 zh-TW |
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碩士 === 國立臺灣科技大學 === 機械工程技術研究所 === 86 ===
The two-dimensional thermoelastic problem of annulus ring with a point heat source or no point heat source is analyzed in this paper. Based on the complex variable representations of Muskhelishvilie, the Laurent series expansion and Fourier Transform, the solution of the temperature, stress functions can be obtained in a formal series form. Both the response of thermal stresses and failure prediction are studied through the pertinent parameters such as the location of point heat source and various boundary conditions. The proposed method and the obtained results provided in this paper would definitely helpful in understanding the failure behavior of the amulus ring problem under arbitrary extend froces including mechanical loads and thermal loads. For illustrating the use of the present approach, exact solutions of several examples are obtained and compared with those in the literature which shows that the results presented here are exact, simple and general.
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趙振綱 |
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趙振綱 譚家仁 |
author |
譚家仁 |
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譚家仁 On the General Solutions for Annular Problems with Point Heat Source |
author_sort |
譚家仁 |
title |
On the General Solutions for Annular Problems with Point Heat Source |
title_short |
On the General Solutions for Annular Problems with Point Heat Source |
title_full |
On the General Solutions for Annular Problems with Point Heat Source |
title_fullStr |
On the General Solutions for Annular Problems with Point Heat Source |
title_full_unstemmed |
On the General Solutions for Annular Problems with Point Heat Source |
title_sort |
on the general solutions for annular problems with point heat source |
publishDate |
1998 |
url |
http://ndltd.ncl.edu.tw/handle/09773797635338170896 |
work_keys_str_mv |
AT tánjiārén onthegeneralsolutionsforannularproblemswithpointheatsource AT tánjiārén èrwéihuánzhuàngtǐzhīrèdànxìngwèntíjiěxī |
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