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An Augmented Strapdown Inertial Navigation System using Jerk and Jounce of Motion for a Flying Robot

Published online by Cambridge University Press:  08 March 2017

Milad Bayat
Affiliation:
(Faculty of New Sciences and Technologies, University of Tehran, Tehran, Iran)
MA Amiri Atashgah*
Affiliation:
(Faculty of New Sciences and Technologies, University of Tehran, Tehran, Iran)
*

Abstract

This paper offers an algorithm for enhancement of positioning accuracy of a quad-rotor flying robot, based on jerk and jounce of motion. The suggested method utilises the first and second numerical derivatives of the vehicle's acceleration and augments the mathematical model in the estimation process. For this purpose, the Kalman Filter (KF) is implemented for integration of a Strapdown Inertial Navigation System (SINS) and Global Navigation Satellite System (GNSS). The required data are collected from a low-cost/quality Micro Electromechanical Sensors (MEMS) during an assisted flight. For increasing the precision and accuracy of the collected data, all instruments including accelerometers, gyroscopes and magnetometers are calibrated before the experiments. Moreover, to reduce and limit the measurement noises of the MEMS sensor, a low-pass filter is applied; this is while sensors in the autopilot are affected by high levels of noise and drift, which makes them inappropriate for accurate positioning. The experimental results exhibit an improvement in positioning and altitude sensing through augmentation of the loosely coupled SINS/GNSS navigation method.

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

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References

REFERENCES

Cartwright, K.V., Russell, P. and Kaminsky, E.J. (2012). Finding the maximum magnitude response (gain) of second-order filters without calculus. Lat. Am. J. Phys. Educ. Vol, 6(4), 559.Google Scholar
Catlin, D.E. (2012). Estimation, control, and the discrete Kalman filter. Springer Science & Business Media.Google Scholar
Ding, W. (2008). Optimal Integration of GPS with Inertial Sensors: Modelling and Implementation, Sydney: PhD dissertation, The University of New South Wales.Google Scholar
Dove, M.J. and Miller, K.M. (1989). Kalman filters in navigation systems. The Journal of Navigation, 42(2), 255267.Google Scholar
Gibbs, P. and Gragert, S. (1998). What is the term used for the third derivative of position?. Technical Report, Usenet Physics FAQ.Google Scholar
Grewal, M.S., Weill, L.R. and Andrews, A.P. (2007). Global positioning systems, inertial navigation, and integration. John Wiley & Sons.Google Scholar
Groves, P.D. (2013). Principles of GNSS, inertial, and multisensor integrated navigation systems. Artech house.Google Scholar
Kamal, S. Abdel-Hafez, M.F. and Jarrah, M.A. (2014). Estimating vehicle state by GPS/IMU fusion with vehicle dynamics. Journal of Intelligent & Robotic Systems, 74 (1-2), 147172.Google Scholar
Kumar, N.S. and Jann, T. (2004). Estimation of attitudes from a low-cost miniaturized inertial platform using Kalman Filter-based sensor fusion algorithm. Sadhana, 29(2), 217235.Google Scholar
Lacanette, K. (1991). A basic introduction to filters-active, passive, and switched-capacitor, National Semiconductor Corporation, http://www.swarthmore.edu/NatSci/echeeve1/Ref/DataSheet/Inttofilters.Google Scholar
Noureldin, A., Karamat, T.B. and Georgy, J. (2012). Fundamentals of inertial navigation, satellite-based positioning and their integration. Springer Science & Business Media.Google Scholar
Randle, J.S. and Horton, M.A. (1997, November). Low cost navigation using micro-machined technology. In Intelligent Transportation System, 1997. ITSC'97., IEEE Conference on (1064–1067).Google Scholar
Reinstein, M. (2010). Use Of Adaptive Filtering Methods in Inertial Navigation System. Ph.D.Programme: Electrical Engineering and Information Technology.Google Scholar
Schmidt, G.T., Savage, P., Van Bronkhorst, A., Catford, J.R. and Levinson, E. (1978). Strap-Down Inertial Systems, France: Advisory Group For Aerospace Research And Development Neuilly-Sur-Seine.Google Scholar
Schultz, C.E. (2006). INS and GPS integration, Lyngby, Denmark: PhD dissertation, Technical University of Denmark, DTU, DK-2800 Kgs.Google Scholar
Vaganay, J. and Aldon, M.J. (1994). Attitude estimation for a vehicle using inertial sensors. Control Engineering Practice, 2(2), 281287.Google Scholar
Veremeenko, K.K. and Savel'Ev, V.M. (2013). In-flight alignment of a strapdown inertial navigation system of an unmanned aerial vehicle. Journal of Computer and Systems Sciences International, 52(1), 106116.Google Scholar
Visser, M. (2004). Jerk, snap and the cosmological equation of state. Classical and Quantum Gravity, 21(11), 26032615.Google Scholar
Wang, X., Wu, J., Xu, T. and Wang, W. (2013). Analysis and Verification of Rotation Modulation Effects on Inertial Navigation System based on MEMS Sensors. The Journal of Navigation, 66(5), 751772.Google Scholar
Wei, L. and Wang, J. (2013). Effective adaptive Kalman filter for MEMS-IMU/magnetometers integrated attitude and heading reference systems. The Journal of Navigation, 66(1), 99113.Google Scholar