關(guān)于線性變換的可對(duì)角化問題

1、本科畢業(yè)論文（設(shè)計(jì)）關(guān)于線性變換的可對(duì)角化問題關(guān)于線性變換的可對(duì)角化問題Diagonolizationoflineartransfmation學(xué)生：生：學(xué)號(hào)學(xué)號(hào):學(xué)院：院：專業(yè)專業(yè):入學(xué)時(shí)間：入學(xué)時(shí)間：年月日指導(dǎo)教師：指導(dǎo)教師：職稱職稱:完成日期：完成日期：年月日目錄1引言引言............................................................1....................

2、........................................12可對(duì)角化的概念可對(duì)角化的概念..................................................1..................................................13判定方法判定方法.....................................................

3、...1........................................................14兩個(gè)矩陣同時(shí)合同對(duì)角化兩個(gè)矩陣同時(shí)合同對(duì)角化..........................................4..........................................45幾類特別的可對(duì)角化矩陣幾類特別的可對(duì)角化矩陣...........................

4、...............6..........................................66應(yīng)用應(yīng)用............................................................6............................................................66.16.1矩陣相似的判斷矩陣相似的判斷..............

5、...................................6.................................................66.26.2方陣高次冪方陣高次冪.....................................................7.....................................................76.36.3化實(shí)對(duì)稱

6、矩陣為對(duì)角形矩陣化實(shí)對(duì)稱矩陣為對(duì)角形矩陣.......................................7.......................................76.46.4求特征值求特征值.......................................................8..................................................

7、.....86.56.5經(jīng)典例題經(jīng)典例題.......................................................8.......................................................87小結(jié)小結(jié).............................................................9.....................