3.230 
where for 
3.231 
and for 
3.232 
3.233 
The solution of period-
motion can be determined by the equilibrium of coefficient dynamical system in the time-delayed, nonlinear vibration system, and the corresponding stability and bifurcation can be done. As 
, the stable and unstable chaos with 
in Equation (3.223) can be obtained where
3.234 
With increasing 
, the Fourier truncated number will ...
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