The linearized longitudinal motion of a helicopter near hover can be modeled by the following normalized equations: = -0.01] [91 6.3 0 + 8 + -0.02 u 19.81 [-0.4 0 1 0 -1.4 9.8 where q is the pitch rate, is the pitch angle of fuselage, u is the horizontal velocity, and 8 is the rotor tilt angle, which corresponds to the control input. Suppose our sensor measures the horizontal velocity u as the output. Fuselage reference axis Vertical- Rotor thrust Rotor "

Power System Analysis and Design (MindTap Course List)
6th Edition
ISBN:9781305632134
Author:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Publisher:J. Duncan Glover, Thomas Overbye, Mulukutla S. Sarma
Chapter6: Power Flows
Section: Chapter Questions
Problem 6.22P
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Is the system controllable? Is the system stabilizable?

The linearized longitudinal motion of a helicopter near hover can be modeled by the following
normalized equations:
=
-0.01] [91 6.3
0 + 8
+
-0.02 u 19.81
[-0.4 0
1
0
-1.4 9.8
where q is the pitch rate, is the pitch angle of fuselage,
u is the horizontal velocity, and 8 is the rotor tilt angle,
which corresponds to the control input.
Suppose our sensor measures the horizontal velocity u as
the output.
Fuselage
reference
axis
Vertical-
Rotor
thrust
Rotor
"
Transcribed Image Text:The linearized longitudinal motion of a helicopter near hover can be modeled by the following normalized equations: = -0.01] [91 6.3 0 + 8 + -0.02 u 19.81 [-0.4 0 1 0 -1.4 9.8 where q is the pitch rate, is the pitch angle of fuselage, u is the horizontal velocity, and 8 is the rotor tilt angle, which corresponds to the control input. Suppose our sensor measures the horizontal velocity u as the output. Fuselage reference axis Vertical- Rotor thrust Rotor "
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