Deep-space exploration navigation system filtering method with immunity to initial error

A technology for navigation systems and deep space exploration, which is applied in the field of deep space exploration and navigation system filtering, and can solve problems such as difficult selection of system initial values, failure to obtain, and large initial navigation errors

Active Publication Date: 2012-06-20
BEIJING INST OF CONTROL ENG
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  • Abstract
  • Description
  • Claims
  • Application Information

AI Technical Summary

Problems solved by technology

[0003] The autonomous navigation system for deep space exploration has high requirements on the accuracy of the filtering algorithm, and the selection of the initial value of the system is relatively difficult, that is, the initial error of navigation is relatively large
If the existing EKF or UKF filtering algorithm is selected, the filtering accuracy depends on the selection of the initial value, so it is impossible to obtain higher navigation accuracy

Method used

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  • Deep-space exploration navigation system filtering method with immunity to initial error
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  • Deep-space exploration navigation system filtering method with immunity to initial error

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Embodiment

[0044] Taking the autonomous navigation system of the lunar exploration circle segment as an example, the method of the present invention is compared with the traditional filtering method to verify the effectiveness of the method of the present invention.

[0045] Simulation conditions:

[0046] Navigation coordinate system: Yuexin J2000 inertial coordinate system.

[0047] Initial number of orbits: (1) semi-major axis: 1938km; (2) eccentricity: 0.001; (3) orbital inclination: 89.5 degrees; (4) perilunar argument: 45 degrees; (5) right ascension of ascending node : 45 degrees; (6) Mean anomaly angle: 0 degrees.

[0048] Realistic model: Generated by STK, considering various perturbations.

[0049] Filtering model: only Lunar gravity is considered.

[0050] Integration period: 30 seconds.

[0051] Observation model: lunar center vector and lunar apparent radius.

[0052] Luna center vector measurement error: 0.06deg (1σrandom).

[0053] Moon apparent radius measurement erro...

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Abstract

The invention provides a nonlinear filtering method with immunity to initial error, for solving the problem of filtering of a deep-space exploration high-precision autonomous navigation system. The method uses a parallel filtering structure, and comprises the following steps of: generating an initial value of a sub-filter of each channel through UT (Unscented Transformation), then, for each channel, obtaining the state and the variance estimation value of each sub-filter according to a computing method of EKF (Extended Kalman Filtering), finally, calculating a weighting coefficient of an autoregressive method, and weighting the previous calculation results to obtain the final state and variance estimation value. The method of the invention can avoid influence on filtering precision caused by inaccurate distribution of the initial values, namely, the method has certain immunity to the initial error, so that the method is very suitable for the deep-space exploration type navigation system of which the initial value obtaining precision is not high.

Description

technical field [0001] The invention belongs to the field of spacecraft navigation, guidance and control, and relates to a filtering method for deep space exploration and navigation systems. Background technique [0002] With the in-depth study of Kalman filter theory, various nonlinear filter algorithms have emerged, among which the extended Kalman filter (EKF) and the unscented Kalman filter (UKF) are widely used. The convergence and precision of these filtering algorithms have a certain dependence on the selection of the initial value, and the initial value of the filter obeys the Gaussian distribution, which means that the selected initial value may deviate far from the true value. The specific situation is as follows: figure 1 As shown, the circular curve represents a 3δ ellipse, the center of the circular curve is the coordinate origin, which represents the true value x(0) of the initial value, and the dense points in the center represent the estimated value of the ini...

Claims

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Application Information

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IPC IPC(8): G01C21/24
Inventor 乔国栋王大轶黄翔宇关轶峰张晓文褚永辉
Owner BEIJING INST OF CONTROL ENG
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