Low-orbit flexible satellite attitude tracking control method based on sliding-mode observer
A sliding mode observer, flexible satellite technology, applied in attitude control, adaptive control, general control system and other directions, can solve the problem of low accuracy of satellite attitude tracking control
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specific Embodiment approach 1
[0026] The low-orbit flexible satellite attitude tracking control method based on the sliding mode observer of the present embodiment, the low-orbit flexible satellite attitude tracking control method is realized through the following steps:
[0027] Step 1: Establish the geocentric inertial coordinate system OX I Y I Z I and satellite body coordinate system OX b Y b Z b ;
[0028] Step 2: Define the modal vibration state Thus, the attitude dynamics equation of the flexible satellite is expressed as a state space expression; where, Represents the modal vibration velocity, δ represents the rigid-flexible coupling matrix, ω bI Indicates the current attitude angular velocity;
[0029] Step 3. Determine the interference signal received by the observer according to the nature of the orbital environment of the satellite and the relational expression of the angular velocity-induced flexural vibration , and the observer sliding mode term gain ρ satisfies: ρ≥sup||d||; where...
specific Embodiment approach 2
[0036] The difference from the specific embodiment 1 is that the attitude tracking control method of the low-orbit flexible satellite based on the sliding mode observer in this embodiment, the earth-centered inertial coordinate system OX described in step 1 I Y I Z I , the coordinate origin of the geocentric inertial coordinate system is the earth's center of mass, OZ I axis along the direction of the earth's rotation axis pointing north, OX I The axis points to the direction of the vernal equinox, OY I Axis and OX I Shaft and OZ I The axes form a right-handed Cartesian coordinate system;
[0037] Satellite body coordinate system OX described in step 1 b Y b Z b , the coordinate origin of the satellite body coordinate system is the center of mass of the satellite, OX b Axis, OY b Shaft and OZ b The axis is fixedly connected with the star, and makes the OX of the coordinate axis b Axis, OY b Shaft and OZ b axis coincides with the satellite's main axis of inertia. ...
specific Embodiment approach 3
[0038] The difference from Embodiment 1 or Embodiment 2 is that the attitude tracking control method of the low-orbit flexible satellite based on the sliding mode observer in this embodiment, as described in step 2, rewrites the dynamic equation of the attitude of the flexible satellite into a state space expression: x · = Ax + Bu + Bf + BT d y = Hx ; In the formula,
[0039] x is the state quantity of the system and x=(η T ψ T ω bI T ) T ,
[0040] η represents the modal vibration displacement,
[0041] A...
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