Angular velocity-based Euler angle Fourier approximate output method
An output method and angular velocity technology, applied in the direction of navigation through velocity/acceleration measurement, navigation calculation tools, etc., can solve problems such as poor Euler angle output accuracy
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[0068] 1. (a) According to the rigid body attitude equation (Euler equation):
[0069]
[0070] In the formula, ψ refers to the roll, pitch, and yaw angles; p, q, and r are the roll, pitch, and yaw angular velocities respectively; the definitions of the parameters throughout the text are the same; the calculation of these three Euler angles is to solve the pitch angle, roll angle, and The steps of the yaw angle are carried out; the n-order expansions of the roll, pitch, and yaw angular velocities p, q, and r are respectively
[0071] p(t)=p A [1 cos(ωt) L cos[(n-1)ωt] cos(nωt)] T
[0072] +p B [sin(ωt) sin(2ωt) L sin[(n-1)ωt] sin(nωt)] T
[0073] q(t)=q A [1 cos(ωt) L cos[(n-1)ωt] cos(nωt)] T
[0074] +q B [sin(ωt) sin(2ωt) L sin[(n-1)ωt] sin(nωt)] T
[0075] r(t)=r A [cos(ωt) cos(2ωt) L cos[(n-1)ωt] cos(nωt)] T
[0076] + r B [sin(ωt) sin(2ωt) L sin[(n-1)ωt] sin(nωt)] T
[0077] where ω is the angular frequency,
[0078] p A =[p a0 p a1 L p a(n-...
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