An Optimal Control Method for Mars Landing Trajectory Based on Convex Optimization
A control method and trajectory optimization technology, applied in the direction of adaptive control, general control system, control/regulation system, etc., can solve problems such as unclear convergence of algorithms, achieve the effect of reducing drift and avoiding cumulative errors
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[0067] Such as figure 1 As shown, a Mars landing trajectory optimization control method based on convex optimization, the method includes the following steps:
[0068] (1) Establish a Mars landing dynamics model and perform convex optimization;
[0069] (2) Perform a single offline optimization with the goal of fuel optimization to obtain the nominal trajectory;
[0070] (3) The model predictive control in the rolling time domain is used to track the nominal trajectory to complete the landing control.
[0071] Step (1) The Mars landing dynamics model is specifically:
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[0075] T c (t)=(nTcosφ)e,
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[0077] where r ∈ IR 3 , v ∈ IR 3 ,T c ∈IR 3 , r is the position vector of the spacecraft relative to the target point, v is the velocity vector of the spacecraft in the ground fixed coordinate system, T c (t) is the thrust vector received by the spacecraft, T is the thrust produced by each sub-thruster of the spacecraft, IR 3 I...
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