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  • 學位論文

克服衝擊載重不連續之擬動態實驗技術

Pseudodynamic Technique for Overcoming Load Discontinuity at End of Impulse

指導教授 : 張順益
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摘要


在傳統的擬動態試驗過程中,為了克服衝擊載重作用結束時外力不連續所引起的振幅誤差,往往被迫採取較小的積分時間步長,此積分時間步長可能遠小於滿足精確度的要求。然而,使用較小的積分時間步長經由逐步積分法所求得的位移增量也會變小,當位移增量小於或接近於量測儀器解析度的範圍可能會造成不正確的試驗結果。因此,在本研究中主要是以在衝擊載重結束後增加一小步積分時間步長的方式來減少由於外力不連續所引起的振幅誤差。經由數值模擬與擬動態試驗的結果可以發現只要此一小步的積分時間步長夠小,便可以有效的減小因外力不連續所引起的誤差。

並列摘要


In the traditional pseudodynamic tests, it is found that a very small time step, which might be smaller than that required for accuracy consideration in a period, is generally needed to reduce the extra amplitude distortion from an impulse as a load discontinuity occurs at the end of the impulse. However, a small time step might lead to a very small displacement increment, which might be small than the resolution of the displacement transducer. As a result, the displacement increment cannot be accurately imposed upon the specimen due to the limited resolution of the displacement transducer and inaccurate responses will be obtained. Alternatively, this difficulty might be overcome if a small time step is additionally performed right after the end of the impulse so that the extra amplitude distortion caused by the discontinuity can be reduced. Both numerical experiments and actual pseudodynamic tests attested to the extra amplitude distortion caused by the load discontinuity at the end of the impulse can be effectively reduced by conducting an extra small time step right after the end of the impulse. Hence, reliable shock responses can be obtained form pseudodynamic tests.

參考文獻


[9]Chang, S.Y., “Shock Response form Pudodynamic Test,” Peer Review Paper, 2008.
[21]張順益,”動量平衡運動方程式”,中國土木水利工程學刊,第十三卷,第三期,第629~635頁,中華民國九十年十二月。
[23]張順益、蔡克銓和陳冠州,”對時間積分之運動方程式在擬動態試驗上之應用” 中國土幕水利工程學刊,第九捲,第四期,第617~625頁,中華民國八十六年十二月。
[24]張順益,”積分型擬動態試驗之誤差傳播”,中國土幕水利工程學刊,第十一卷,第三期,第441~449頁,中華民國八十八年九月。
[22]張順益,”無條件穩定外顯式積分法之發展”, 中國土木水利工程學刊,第十三卷,第一期,第61~70頁,中華民國九十年四月。

被引用紀錄


林耕賢(2010)。即時擬動態試驗之時間延遲補償〔碩士論文,國立臺北科技大學〕。華藝線上圖書館。https://doi.org/10.6841/NTUT.2010.00449
陳頡(2009)。載重不連續之平均值在擬動態實驗之應用〔碩士論文,國立臺北科技大學〕。華藝線上圖書館。https://doi.org/10.6841/NTUT.2009.00441

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