扰动节点k

特征多项式

1-5

$\Phi \left(\lambda \right)={\lambda }^{62}\left({\lambda }^2-1\right)$

6

$\Phi \left(\lambda \right)={\lambda }^{61}\left({\lambda }^2-1\right)\left(\lambda -1\right)$

7-12

$\Phi \left(\lambda \right)={\lambda }^{62}\left({\lambda }^2-1\right)$

13

$\Phi \left(\lambda \right)={\lambda }^{61}\left({\lambda }^3-1\right)$

14

$\Phi \left(\lambda \right)={\lambda }^{62}\left({\lambda }^2-1\right)$

15

$\Phi \left(\lambda \right)={\lambda }^{59}\left({\lambda }^3-1\right)\left({\lambda }^2-1\right)$

16-26

$\Phi \left(\lambda \right)={\lambda }^{62}\left({\lambda }^2-1\right)$

27

$\Phi \left(\lambda \right)={\lambda }^{59}\left({\lambda }^5-1\right)$

28-30

$\Phi \left(\lambda \right)={\lambda }^{62}\left({\lambda }^2-1\right)$

31

$\Phi \left(\lambda \right)={\lambda }^{60}\left({\lambda }^4-1\right)$

32-64

$\Phi \left(\lambda \right)={\lambda }^{62}\left({\lambda }^2-1\right)$