m]3+[413+区kx2=-mF() 设{x(t)}=∑{X}D() 代入运动方程,得 m∑{X}D()+∑{D()+]∑{XD()=[m(2() 方程两端左乘{Xy XH[mk∑{X)B()+{Xye∑{X,D()+ +{XH[k]∑{XD()=-{XHm(2() LrYImlX,D(t+[) D(t+(kkR, D,(t) Xy[m]{2(设 = = N i i i x t X D t 1 ( ) ( ) ( ( )) ( ) ( ( )) ( ) 1 1 1 m X D t c X D t k X D t m I x t g N i i i N i i i N i i i + + = − = = = ( ( )) ( ) ( ( )) ( ( )) 1 1 1 X k X D t X m I x t X m X D t X c X D t g T j N i i i T j N i i i T j N i i i T j + = − + + = = = ( ) ( ) ( ) ( ) X m I x t X m X D t X c X D t X k X D t g T j j j T j j j T j j j T j = − + + = 代入运动方程,得 方程两端左乘 T X j mx cx kx mIx (t) g + + = −