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boabby1
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I have no idea where to start with this question. Can anyone help?
Figure Q1 is a block diagram representation of a ship steering system where [tex]\Psi[/tex] is the actual heading angle, [tex]\Psi[/tex]d is the demanded heading and [tex]\delta[/tex] is the input signal to the steering gear controlling rudder movement.
a) Calculate the autopilot controller values (Kc and T) so that the closed-loop system has a pair of complex conjugate poles with a damping ratio of 0.5 and an undamped natural frequency of 5 rad/s
b) Make a rough sketch of the root locus plot of the resulting system clearly showing the location of the asymptotes and the breakaway point.
I freely admit to not having a clue where to start with this. Needless to say it is troubling me. Any help would be greatly appreciated
Figure Q1 is a block diagram representation of a ship steering system where [tex]\Psi[/tex] is the actual heading angle, [tex]\Psi[/tex]d is the demanded heading and [tex]\delta[/tex] is the input signal to the steering gear controlling rudder movement.
a) Calculate the autopilot controller values (Kc and T) so that the closed-loop system has a pair of complex conjugate poles with a damping ratio of 0.5 and an undamped natural frequency of 5 rad/s
b) Make a rough sketch of the root locus plot of the resulting system clearly showing the location of the asymptotes and the breakaway point.
I freely admit to not having a clue where to start with this. Needless to say it is troubling me. Any help would be greatly appreciated