Data-driven attitude controller design method for non-cooperative target assembly spacecraft
A non-cooperative target, attitude controller technology, applied in attitude control, space navigation equipment, space navigation equipment, etc., can solve the problems of unknown parameters of combined spacecraft and complex spacecraft design process.
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specific Embodiment approach 1
[0023] Embodiment 1: A data-driven attitude controller design method for a non-cooperative target composite spacecraft includes the following steps:
[0024] Step 1: Establish the attitude kinematics equation and attitude dynamics equation of the attitude control of the non-cooperative target composite spacecraft;
[0025] Step 2: obtaining a linearized attitude equation according to the attitude kinematics equation and attitude dynamics equation of the attitude control of the non-cooperative target composite spacecraft established in step 1, wherein the system matrix parameters are unknown;
[0026] Step 3: According to the linearized attitude equation obtained in step 2, the initial feedback gain K of the Kleinman iteration algorithm is designed using the parameter Lyapunov equation 0 ;
[0027] Step 4: According to the initial feedback gain K designed in Step 3 0 Using a data-driven approach, an attitude controller for a non-cooperative target assembly spacecraft is desig...
specific Embodiment approach 2
[0028] Embodiment 2: The difference between this embodiment and Embodiment 1 is that: in the step 1, the specific process of establishing the attitude kinematics equation and the attitude dynamics equation of the attitude control of the non-cooperative target composite spacecraft is:
[0029] (1) Definition of coordinate system:
[0030] Define the geocentric equatorial inertial coordinate system as OX i Y i Z i , where the origin of the coordinate system is set at the center of the earth O, OX i The axis points to the equinox in the equatorial plane, OZ i Pointing to the Earth's North Pole perpendicular to the equatorial plane, OY i with OX i and OZ i The two axes form a right-hand vertical coordinate system;
[0031] Orbital coordinate system is O'X o Y o Z o , the origin of the coordinates is at the center of mass of the spacecraft, O′X o in the orbital plane, perpendicular to O'Z o axis and points in the direction of the spacecraft velocity, O'Z o Point to the...
specific Embodiment approach 3
[0052] Embodiment 3: This embodiment is different from Embodiment 1 or 2 in that: in the second step, the attitude kinematics equation and the attitude dynamics equation of the attitude control of the non-cooperative target composite spacecraft established in step 1 are linear. The specific process of transforming the attitude equation is as follows:
[0053] at the equilibrium point q * =[0 0 0 1] T and ω * =[0-ω 0 0] T Linearizing the attitude kinematics equation (1) and the attitude dynamics equation (2) at:
[0054]
[0055]
[0056] in for q 1 The first derivative of , for q 2 The first derivative of , for q 3 The first derivative of , ω 0 represents the angular velocity of the spacecraft around the earth, for ω rx The first derivative of , for ω ry The first derivative of , for ω rz the first derivative of ;
[0057] Spacecraft roll angle ψ, pitch angle θ, yaw angle The relationship with the quaternion q is:
[0058]
[0059] where t ...
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