The self-alignment process can provide an accurate initial attitude of SINS. The conventional two-procedure method usually includes coarse and fine alignment processes. Coarse alignment is usually based on the OBA (optimization-based alignment) method, batch estimates the constant initial attitude at the beginning of self-alignment. OBA converges rapidly, however, the accuracy is low because the method doesn't consider IMU's bias errors. The fine alignment applies a recursive Bayesian filter which makes the system error estimation of the IMU more accurate, but at the same time, the attitude error converges slowly with a large heading misalignment angle. Researchers have proposed the unified self-alignment to achieve self-alignment in one procedure, but when the misalignment angle is large, the existing methods based on recursive Bayesian filter are still slow to converge. In this paper, a unified method based on batch estimator FGO (factor graph optimization) is raised. To the best as the author known, this is the first batch method capable of estimating all the systematic errors of IMU and the constant initial attitude simultaneously, with fast convergence and high accuracy. The effectiveness of this method is verified by simulation and physical experiments on a rotation SINS.
翻译:常规双轨制方法通常包括粗糙和细细的对齐过程。粗糙的对齐通常基于 OBA (优化对齐) 方法,批量估计自我对齐开始时的恒定初始姿态。 但是, OBA 快速汇集, 准确性较低, 因为方法不考虑IMU的偏差错误。 精细对齐应用了循环的Bayesian过滤器, 使IMU的系统错误估计更加准确, 但与此同时, 姿态错误缓慢地与一个大方向对齐角度相交。 研究者建议统一自我对齐, 在一个程序中实现自我对齐, 但当自我对齐角度大时, 以循环的Bayesian过滤器为基础的现有方法仍然比较缓慢。 在本文中, 一种基于批量估计器 FGO( 图表优化) 的统一方法被提出来, 向最佳的作者们知道, 这是第一批方法, 能够对IMU 和S 快速的精确度进行精确度估计, 同时对IMU 和不断的精确度进行同步的模拟。