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面包屑導航結束 --> <!-- 頁面標題開始 --> <div id="n1l1njb9b" class="title"> <h3><a>Polymax 法及小結<small></small></a></h3> </div> <!-- 頁面標題結束 --> <hr class="featurette-divider"> <!-- 中部開始 --> <div id="n1l1njb9b" class="container"> <!-- 正文 --> <div id="n1l1njb9b" class="lead" id="print"> <p> <span lang="EN-US" style="line-height: 13pt; text-indent: 0cm; background-color: transparent;">2.3.5<span style="font-stretch: normal; font-size: 7pt; line-height: normal; font-family: 'Times New Roman';"> </span></span><span id="n1l1njb9b" class="115Constantia" style="line-height: 13pt; text-indent: 0cm; background-color: transparent;"><span lang="EN-US" style="font-size: 13pt;">Polymax</span></span><span id="n1l1njb9b" class="115" style="line-height: 13pt; text-indent: 0cm; background-color: transparent;"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="115" style="line-height: 13pt; text-indent: 0cm; background-color: transparent;"><span style="font-family: 宋體;">法</span></span></p> <div id="n1l1njb9b" class="Section1"> <p class="21" style="margin:0cm;margin-bottom:.0001pt;text-indent:27.0pt; line-height:21.85pt;mso-line-height-rule:exactly;background:transparent"><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">PolyMax</span></span><span id="n1l1njb9b" class="2">模態識別方法屬于多自由度時域識別法</span><span id="n1l1njb9b" class="2"><sup>[41]</sup></span><span id="n1l1njb9b" class="2">，</span><span id="n1l1njb9b" class="2">也稱作多參考點最小二</span><span id="n1l1njb9b" class="2"> </span><span id="n1l1njb9b" class="2">乘復頻域法</span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt; font-family: 宋體;">（</span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">Polyreference</span></span><span id="n1l1njb9b" class="2"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">least</span></span><span id="n1l1njb9b" class="2"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">squares</span></span><span id="n1l1njb9b" class="2"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">complex</span></span><span id="n1l1njb9b" class="2"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">frequency</span></span><span id="n1l1njb9b" class="2"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">domain</span></span><span id="n1l1njb9b" class="2"><span lang="EN-US"> </span></span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">method</span></span><span id="n1l1njb9b" class="2">)，</span><span id="n1l1njb9b" class="2">是最</span><span id="n1l1njb9b" class="2"> </span><span id="n1l1njb9b" class="2">小二乘復頻域法</span><span id="n1l1njb9b" class="2">(</span><span id="n1l1njb9b" class="211pt4"><span lang="EN-US" style="font-size: 11pt;">lscf</span></span><span id="n1l1njb9b" class="2">)</span><span id="n1l1njb9b" class="2">的多輸入形式</span><span id="n1l1njb9b" class="2">，</span><span id="n1l1njb9b" class="2">是一種對極點和模態參預因子進行整體估</span><span id="n1l1njb9b" class="2"> </span><span id="n1l1njb9b" class="2">計的多自由度法</span><span id="n1l1njb9b" class="27pt"><span style="font-size: 7pt;">，</span></span><span id="n1l1njb9b" class="27pt"><span style="font-size: 7pt;">一</span></span><span id="n1l1njb9b" class="2">般首先通過實驗建立穩態圖</span><span id="n1l1njb9b" class="2">，</span><span id="n1l1njb9b" class="2">以判定真實的模態頻率、阻尼和</span><span id="n1l1njb9b" class="2"> </span><span id="n1l1njb9b" class="2">參預因子</span><span id="n1l1njb9b" class="2">；</span><span id="n1l1njb9b" class="2">建立可以線性化的直交矩陣分式模型</span><span id="n1l1njb9b" class="2">，</span><span id="n1l1njb9b" class="2">然后基于正則方程縮減最小二</span><span id="n1l1njb9b" class="2"> </span><span id="n1l1njb9b" class="2">乘問題</span><span id="n1l1njb9b" class="2">，</span><span id="n1l1njb9b" class="2">得到壓縮正則方程</span><span id="n1l1njb9b" class="2">，</span><span id="n1l1njb9b" class="2">于是模態參數可以通過求解最小二乘問題得到。該方 法集合了多參考點法和</span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">LSCF</span></span><span id="n1l1njb9b" class="2">方法的優點，可以得出非常清晰的穩態圖，并且密集空 間可以被分離出來，尤其在模態較密集的系統</span><span id="n1l1njb9b" class="2">(</span><span id="n1l1njb9b" class="2">動力總成系統)，或者</span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">FRF</span></span><span id="n1l1njb9b" class="2">數據受到 嚴重噪聲污染的情況下仍可以建立清晰的穩態圖，識別出高度密集的模態，對每<br clear="all" style="page-break-before:always" /> 一個模態的頻率、阻尼和振型都有很好的識別精度，是國際最新發展并流行的基于 傳遞函數的模態分析方法。其基本思想如下：</span></p> <p class="21" align="left" style="margin: 0cm 0cm 0.0001pt 33pt; line-height: 21.85pt; background: transparent;"><span id="n1l1njb9b" class="2">(1)</span><span id="n1l1njb9b" class="2">建立頻率響應函數模型</span></p> <p class="21" align="left" style="margin: 0cm 0cm 0.0001pt; text-indent: 27pt; line-height: 22.55pt; background: transparent;"><span id="n1l1njb9b" class="2">多參考點最小二乘復頻域識別技術</span><span id="n1l1njb9b" class="2">（</span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">PRLSCF</span></span><span id="n1l1njb9b" class="2">或</span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">PolyMAX</span></span><span id="n1l1njb9b" class="2">)</span><span id="n1l1njb9b" class="2">要以頻響函數矩 陣作為識別的初始數據，其數學模型采用右矩陣分式模型來描述。在頻域中，系 統輸出0(0=1，</span><span id="n1l1njb9b" class="2">2...,</span><span id="n1l1njb9b" class="2">爪，其中為為輸出點數)和全部輸入的關系可用右矩陣分式模 型</span><span id="n1l1njb9b" class="2">（</span><span id="n1l1njb9b" class="211pt5"><span lang="EN-US" style="font-size: 11pt;">RMFD</span></span><span id="n1l1njb9b" class="2">)</span><span id="n1l1njb9b" class="2">來描述，右矩陣分式模型的表達式為<a name="bookmark20"><o:p></o:p></a></span></p> <p class="21" align="left" style="margin: 0cm 0cm 0.0001pt; text-indent: 27pt; line-height: 22.55pt; background: transparent;"><span id="n1l1njb9b" class="6TimesNewRoman1"><i><span lang="EN-US" style="font-size: 27pt; font-family: Consolas; letter-spacing: -1pt;"> </span></i></span></p> <p class="60" style="margin-top:0cm;margin-right:0cm;margin-bottom:15.9pt; margin-left:0cm;line-height:14.0pt;mso-line-height-rule:exactly;mso-pagination: lines-together;page-break-after:avoid;background:transparent"><span id="n1l1njb9b" class="6TimesNewRoman1"><span lang="EN-US" style="font-size: 12pt;">2.5</span></span><span id="n1l1njb9b" class="6">本章小結</span></p> <p class="21" style="margin:0cm;margin-bottom:.0001pt;text-indent:27.0pt; line-height:22.1pt;mso-line-height-rule:exactly;background:transparent"><span id="n1l1njb9b" class="2">本章簡單介紹了模態試驗的相關理論和模態分析的基本步驟，包括模態分析 理論與試驗模態分析理論，揭示了傳遞函數與模態參數之間的關系。重點介紹了 從傳遞函數到得到模態參數的識別過程的理論基礎。</span></p> </div> <p><span style="font-size:10.0pt;font-family:宋體;mso-hansi-font-family:"Times New Roman"; 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