2014
DOI: 10.1109/tsp.2014.2312317
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A New Technique for INS/GNSS Attitude and Parameter Estimation Using Online Optimization

Abstract: Abstract-Integration of inertial navigation system (INS) and global navigation satellite system (GNSS) is usually implemented in engineering applications by way of Kalman-like filtering. This form of INS/GNSS integration is prone to attitude initialization failure, especially when the host vehicle is moving freely. This paper proposes an online constrained-optimization method to simultaneously estimate the attitude and other related parameters including GNSS antenna's lever arm and inertial sensor biases. This… Show more

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Cited by 86 publications
(38 citation statements)
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“…Following the technique proposed in the work [23], we can re-express the entities of the Jacobian vector and Hessian matrix in a recursive way, namely, to take the estimation parameters out of the summation. For the sake of brevity, the development and the resultant recursive algorithm is presented in Appendix B.…”
Section: B Recursive Algorithmmentioning
confidence: 99%
“…Following the technique proposed in the work [23], we can re-express the entities of the Jacobian vector and Hessian matrix in a recursive way, namely, to take the estimation parameters out of the summation. For the sake of brevity, the development and the resultant recursive algorithm is presented in Appendix B.…”
Section: B Recursive Algorithmmentioning
confidence: 99%
“…52, NO. 4 AUGUST 2016 40 Wu et al [23] propose an online constrained-optimization method to simultaneously estimate the attitude and the inertial sensor biases. This online constrained optimization method performs quite well in estimating the attitude and the accelerometer biases.…”
Section: Discussionmentioning
confidence: 99%
“…Our method needs the following data: the object position OT (longitude λT, latitude LT and height hT), which is given in advance; the position of the seeker at t0 (longitude λ0, latitude L0 and height h0); the attitude data of the seeker with the yaw-pitch-roll rotation order at time t0 (yaw angle φ0, pitch angle ψ0 and roll angle γ0) or the quaternions at t0(q0_0,q1_0,q2_0,q3_0); the position of the seeker at t1 (longitude λ1, latitude L1 and height h1); and theattitude data of the seeker with the yaw-pitch-roll rotation order at time t1 (yaw angle φ1, pitch angle ψ1 and roll angle γ1) or the quaternions at t1(q0_1,q1_1,q2_1,q3_1). The above positions and attitude data can be obtained via GPS and INS [23,24]. The problem of time consistency can be solved by precisely aligning the above data with the corresponding time.…”
Section: Proposed Methodsmentioning
confidence: 99%