Time-varying feedback finite time control method for controlling limited satellite formation flight system
A formation flight, limited satellite technology, applied in general control systems, control/regulation systems, aircraft, etc., can solve problems such as large controller input amplitude and chattering
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specific Embodiment approach 1
[0016] Specific implementation mode one: the time-varying feedback finite-time stabilization method of the control-limited spacecraft rendezvous control system, which is implemented in the following steps:
[0017] Step 1: Establish the orbital dynamics model of the control-constrained satellite formation flight system and obtain the state space equation, establish the signal model to be tracked and obtain the state space equation;
[0018] Step 2: Establish the parameter Lyapunov equation and analyze its properties. Through the positive definite solution P(γ) of the parameter Lyapunov equation, design an explicit linear time-varying feedback control law, and then establish the output regulation equation. Through the solution of the output regulation equation, design an explicit The linear time-varying feedforward control law is designed, and finally the time-varying state controller is designed to control the limited satellite formation flight system through the linear time-va...
specific Embodiment approach 2
[0021] Specific embodiment two: the difference between this embodiment and specific embodiment one is: step one is specifically: set up the mathematical model of satellite formation flight system: consider the situation that target satellite moves on the plane circular orbit, wherein R e is the orbital radius of the earth, r ref is the orbital radius of the target satellite, i ref is the initial inclination of the target satellite’s reference orbit, J 2 is the potential constant in the quadratic spherical harmonic function of the earth potential, θ is the phase angle between the target satellite and the pursuing satellite, (x 1 , x 2 ) is the coordinate origin in the right-hand coordinate system on the center of mass of the target satellite, is due to aerodynamic drag in the direction (x 1 , x 2 ), M is the mass of the star, G is the gravitational constant, μ=GM is the gravitational parameter, is the orbital velocity of the target satellite, and the nonlinear relative ...
specific Embodiment approach 3
[0029] Specific embodiment three, what this embodiment is further limited is: the specific process of step 2 is: set up the signal model to be tracked: the task of satellite formation flight is to drive state vector [x 1 ,x 2 ] T to track the given signal where r and w ref is a given constant. A given signal can therefore be described by the following linear equation of state:
[0030]
[0031] in, b=r, the tracking error e(t) can be described by the following equation:
[0032] e(t)=Cx(t)+Dw(t) (4)
[0033] in, Observation (4) shows that when e(t) tends to zero, the satellite formation flight tracking task is completed.
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