Abstract In order to minish the error of inertial sensors, the technology of neural networks is attempted to on-line calibration of a slave inertial navigation system mounted on planed missiles. Based on the time-varied specialty of slave inertial navigation system on a moving base, an input–output sample structure method is proposed, and to automatically calibrate and revise the error of inertial sensors of inertial navigation system. When a missile is appended under the wing and in free-flight, in order to solve the inconsistent problem of measurement's character of the inertial sensors, the error angles between the master inertial navigation system and the slave inertial navigation system are estimated in advance, then, the input samples of a neural network can correctly simulate the free-flight state. Furthermore, in order to make a learning algorithm of neural networks can satisfy real-time calibrating on a moving base, the traditional Newton algorithm is improved by using first differential coefficient to replace the approximate matrix of second differential coefficients. As a result, the training speed and precision of neural network are enhanced. The simulation results indicate that the method and algorithm are feasible.
[1]
Alan M. Schneider,et al.
Kalman Filter Formulations for Transfer Alignment of Strapdown Inertial Units
,
1983
.
[2]
Wang Xin.
Initial alignment of the inertial navigation system based on a neural network suitable for the best estimation
,
2002
.
[3]
Chen Li-chao.
Application of Neural Network Technique in Initial Alignment
,
2005
.
[4]
Zhang Zong.
Study about Correct of INS of a Type of Airplane
,
2000
.
[5]
Gao Guo-jiang.
A New Composed Kalman Filtering Method for GPS/SINS Integrated Navigation System
,
2003
.
[6]
Anastasios N. Venetsanopoulos,et al.
Efficient learning algorithms for neural networks (ELEANNE)
,
1993,
IEEE Trans. Syst. Man Cybern..
[7]
Hideaki Sakai,et al.
A real-time learning algorithm for a multilayered neural network based on the extended Kalman filter
,
1992,
IEEE Trans. Signal Process..