Quaternion Walsh approximate output method based on angular velocities for aircraft during extreme flight
An output method, quaternion technology, applied in complex mathematical operations, etc., can solve the problem of large output error of quaternion
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[0029] According to the quaternion continuous state equation
[0030] e · = A e e
[0031] And discrete state equation
[0032] e(k+1)=Φ e [(k+1)T,kT]e(k)
[0033] Where e=[e 1 , E 2 , E 3 , E 4 ] T A e = 1 2 0 - p - q - r p 0 r - q q - r 0 p r q - p 0
[0034] Φ e [(k+1)T, kT] is A e The state transition matrix of, T is the sampling period, and the full text symbol definition is the same;
[0035]
[0036] p, q, r are the angular velocity of roll, pitch and yaw respectively; Euler angle ψ refers to roll, pitch and yaw angles respectively;
[0037] The state transition matrix is approximated by
[0038] Φ e [ ( k + 1 ) T , kT ] ≈ I + ΠHξ ( t ) | kT ( k + 1 ) T + Π ∫ kT ( k + 1 ) T [ ξ ( t ) ξ T ( t ) ] dt H T Π 1 - ΠHξ ( ...
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