Data-based singular LQ designs using ultra-precision arithmetic
碩士 === 國立成功大學 === 航空太空工程學系 === 102 === The linear quadratic (LQ) optimization is a known approach for control system synthesis. In addition, a LQ control design can also be conducted based sorely on the open-loop plant test data, when a plant dynamic model is not explicitly known. On the other hand,...
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ndltd-TW-102NCKU52950062016-05-22T04:40:30Z http://ndltd.ncl.edu.tw/handle/45196186814717983132 Data-based singular LQ designs using ultra-precision arithmetic 數據化奇異LQ設計之超高精確度運算 Ming-ChunKuo 郭名鈞 碩士 國立成功大學 航空太空工程學系 102 The linear quadratic (LQ) optimization is a known approach for control system synthesis. In addition, a LQ control design can also be conducted based sorely on the open-loop plant test data, when a plant dynamic model is not explicitly known. On the other hand, the presence of a nonzero penalty on the control input causes an error to appear in the closed-loop output. In order to achieve a perfect command following operation, a LQ control design must be performed without penalizing the control input. However, the removal of the penalty on the control input also brings the information matrix of the data-based LQ (DBLQ) control design close to singular. In this work, the numerical difficulty of such a DBLQ computation is resolved by developing an ultra-precision (UP) arithmetic package and by conducting DBLQ computations using the UP package. Jeng-Tzong Chan 陳正宗 2014 學位論文 ; thesis 52 zh-TW |
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碩士 === 國立成功大學 === 航空太空工程學系 === 102 === The linear quadratic (LQ) optimization is a known approach for control system synthesis. In addition, a LQ control design can also be conducted based sorely on the open-loop plant test data, when a plant dynamic model is not explicitly known. On the other hand, the presence of a nonzero penalty on the control input causes an error to appear in the closed-loop output. In order to achieve a perfect command following operation, a LQ control design must be performed without penalizing the control input. However, the removal of the penalty on the control input also brings the information matrix of the data-based LQ (DBLQ) control design close to singular. In this work, the numerical difficulty of such a DBLQ computation is resolved by developing an ultra-precision (UP) arithmetic package and by conducting DBLQ computations using the UP package.
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Jeng-Tzong Chan |
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Jeng-Tzong Chan Ming-ChunKuo 郭名鈞 |
author |
Ming-ChunKuo 郭名鈞 |
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Ming-ChunKuo 郭名鈞 Data-based singular LQ designs using ultra-precision arithmetic |
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Ming-ChunKuo |
title |
Data-based singular LQ designs using ultra-precision arithmetic |
title_short |
Data-based singular LQ designs using ultra-precision arithmetic |
title_full |
Data-based singular LQ designs using ultra-precision arithmetic |
title_fullStr |
Data-based singular LQ designs using ultra-precision arithmetic |
title_full_unstemmed |
Data-based singular LQ designs using ultra-precision arithmetic |
title_sort |
data-based singular lq designs using ultra-precision arithmetic |
publishDate |
2014 |
url |
http://ndltd.ncl.edu.tw/handle/45196186814717983132 |
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