Hostname: page-component-cd9895bd7-8ctnn Total loading time: 0 Render date: 2024-12-23T13:55:58.614Z Has data issue: false hasContentIssue false

Fast Fine Initial Self-alignment of INS in Erecting Process on Stationary Base

Published online by Cambridge University Press:  06 December 2017

Jianli Li*
Affiliation:
(Beijing University of Aeronautics and Astronautics, School of Instrumentation Science & Opto-electronics Engineering, Beijing 100191, China) (The National Key Lab of satellite navigation system and equipment technology, Shijiazhuang 050081, China)
Yiqi Li
Affiliation:
(Beijing University of Aeronautics and Astronautics, School of Instrumentation Science & Opto-electronics Engineering, Beijing 100191, China)
Baiqi Liuxs
Affiliation:
(China Academy of Launch Vehicle Technology, Research and Development Center, Beijing 100191, China)
*

Abstract

Fine initial alignment is vital to the Inertial Navigation System (INS) before the launching of a missile. The existing initial alignment methods are mainly performed on a stationary base after the missile has been erected to the vertical state. However, these methods consume extra alignment time and some state variables have poor degrees of observability, thus losing the rapidity of alignment. In order to solve the problem, a fast fine initial self-alignment method of a missile-borne INS is proposed, which is performed during the erecting process on a stationary base. The convected Euler angle error is modelled to optimise the erecting manoeuvre which can prevent large Euler angle errors and improve the system observability. The fine initial alignment model is established to estimate and correct the initial misalignment. Several experiments verify that the proposed method is effective for improving the rapidity of the fine initial alignment for a missile-borne INS.

Type
Research Article
Copyright
Copyright © The Royal Institute of Navigation 2017 

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

REFERENCES

Chang, L.B., Hu, B.Q. and Li, Y. (2015). Backtracking integration for fast attitude determination-based initial alignment. IEEE Transactions on Instrumentation and Measurement, 64(3), 795803.CrossRefGoogle Scholar
Chang, L.B., Li, J.S. and Chen, S.Y. (2015). Initial alignment by attitude estimation for strapdown inertial navigation systems. IEEE Transactions on Instrumentation and Measurement, 64(3), 784794.Google Scholar
Cheng, X.H. and Li, H.Z. (2013). An improved initial alignment method for rocket navigation systems. Journal of Navigation, 66(5), 737749.Google Scholar
Cho, S.Y., Lee, H.K. and Wang, J.G. (2013). Observability and estimation error analysis of the initial fine alignment filter for non-leveling strapdown inertial navigation system. Journal of Dynamic Systems Measurement and Control, 135(2), 021005.Google Scholar
Gao, W., Zhang, Y. and Wang, J.G. (2015). Research on initial alignment and self-calibration of rotary strapdown inertial navigation systems. Sensors, 15(2), 31543171.Google Scholar
Han, X.Y. and Fang, J.C. (2013). In-Flight alignment algorithm based on ADD2 for airborne POS. Journal of Navigation, 66(2), 209225.Google Scholar
Li, J.L., Fang, J.C. and Du, M. (2012). Error analysis and gyro-bias calibration of analytic coarse alignment for airborne POS. IEEE Transactions on Instrumentation and Measurement, 61(11), 30583064.Google Scholar
Li, J.L., Fang, J.C. and Wu, W.R. (2014). optimized design method of vibration isolation system in mechanically dithered RLG POS based on motion decoupling. Measurement, 48(2), 314324.Google Scholar
Li, K., Wang, L. and Lv, Y.H. (2015). Research on the rapid and accurate positioning and orientation approach for land missile-launching vehicle. Sensors, 15(10), 2660626620.CrossRefGoogle ScholarPubMed
Liu, Y.T., Xu, X.S. and Liu, X.X. (2015). A Self-Alignment algorithm for SINS based on gravitational apparent motion and sensor data denoising. Sensors, 15(5), 98279853.Google Scholar
Lu, J.Z., Xie, L.L. and Li, B.G. (2016). Analytic coarse transfer alignment based on inertial measurement vector matching and real-time precision evaluation. IEEE Transactions on Instrumentation and Measurement, 62(2), 355364.Google Scholar
Lu, S.L., Xie, L. and Chen, J.B. (2009). New techniques for initial alignment of strapdown inertial navigation system. Journal of the Franklin Institute, 346(10), 10211037.Google Scholar
Ma, Y.H., Fang, J.C., Wang, W. and Li, J.L. (2014). Decoupled Observability Analyses of Error States in INS/GPS Integration. Journal of Navigation, 67(3), 473494.CrossRefGoogle Scholar
Pei, F.J., Liu, X. and Zhu, L. (2014). In-Flight Alignment Using H Filter for Strapdown INS on Aircraft. The Scientific World Journal, 2014, 18.Google Scholar
Wang, Y.F., Sun, F.C. and Zhang, Y.A. (2012). Central difference particle filter applied to transfer alignment for SINS on missiles. IEEE Transactions on Aerospace and Electronic Systems, 48(1), 375387.CrossRefGoogle Scholar
Wu, M., Wu, Y. and Hu, X. (2011). optimization-based alignment for inertial navigation systems: Theory and algorithm. Aerospace Science and Technology, 15(1), 117.Google Scholar
Wu, M.P., Wu, Y.X. and Hu, X.P. (2010). Optimization-based alignment for inertial navigation systems: theory and algorithm. Aerospace Science and Technology, 15(1), 117.Google Scholar
Wu, Y.X., Zhang, H.L. and Wu, M.P. (2012). Observability of strapdown INS alignment: A global perspective. IEEE Transactions on Aerospace and Electronic Systems, 48(1), 78102.Google Scholar
Wu, Z.Q., Wang, Y. and Zhu, X.H. (2014). Application of nonlinear H filtering algorithm for initial alignment of the missile-borne SINS. AASRI Procedia, 9, 99106.Google Scholar