紧密光学积分(TOI)算法对惯性误差和相机误差敏感性的评价

S. Bhattacharya, T. Arthur, M. Uijt de Haag, Z. Zhu, K. Scheff
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引用次数: 2

摘要

本文的目的是证明gps -相机紧密光学积分(TOI)算法对两个来源的误差的敏感性;(a)惯性测量误差和(b)相机测量误差。TOI算法由作者在最近的一篇论文“GPS紧密光学积分(TOI)算法”中描述。在TOI算法中,惯性测量值主要用于导出姿态信息,从而将相机测量值从体坐标系转换为导航坐标系。显然,这些惯性测量的误差直接影响了用于最终位置解的相机的角度信息。此外,为了将测量值从导航参考系转换为地球参考系,还需要初始位置估计。因此,初始位置估计的误差会在位置解中引入一些误差,这些误差作为等效惯性误差包含在总体误差分析中。相机的功能是从一个预先定义的“标记”进行角度测量。这些测量中的误差对相机的标记距离很敏感,即标记距离。虽然标记范围不是算法中使用的度量,但有必要研究算法对标记范围变化的敏感性。结果表明,随着该标记范围的增大,最终位置估计误差的灵敏度增大。此外,相机需要识别标记,因此,图像中像素选择错误或标记位置错误将影响最终位置估计的准确性。分析了该算法对摄像机误差的敏感性。在存在上述误差源的情况下,TOI算法的性能显示出与GPS性能水平相似。这使得它在没有足够的卫星提供GPS解决方案的环境中成为导航能力的可行解决方案,例如城市峡谷。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An evaluation of the Tight Optical Integration (TOI) algorithm sensitivity to inertial and camera errors
The objective of this paper is to demonstrate the sensitivity of the GPS-camera tight optical integration (TOI) algorithm to errors stemming from two sources; (a) inertial measurement errors and, (b) camera measurement errors. The TOI algorithm has been described by the authors in a recent paper, "An algorithm for GPS tight optical integration (TOI)". In the TOI algorithm, the inertial measurements are primarily used to derive attitude information to transform the camera measurements from the body frame to the navigation frame of reference. Clearly, errors on these inertial measurements contribute directly to the angular information from the camera used for a final position solution. Also, an initial position estimate is required to transform the measurements from the navigation frame of reference to an earth reference frame. As a result, an error in the initial position estimate will introduce some error in the position solution, which is included as an equivalent inertial error in the overall error analysis. The function of the camera is to make angular measurements from a pre-defined "marker". The errors in these measurements are sensitive to the range of the marker from the camera, i.e. marker range. Although the marker range is not a measurement used in the algorithm, it is necessary to investigate the sensitivity of the algorithm to variations in the marker range. It is shown that the sensitivity of the error in the final position estimate increases as this marker range increases. Moreover, the camera needs to identify the marker and hence, an error in the pixel selection in the image or a marker position error will affect the accuracy of the final position estimates. The sensitivity of the algorithm to these errors contributed by the camera is also analyzed. The TOI algorithm performance is shown to be similar to GPS performance levels, in the presence of the error sources discussed above. This makes it a viable solution for navigation capabilities in environments where sufficient satellites for a GPS only solution are not available, e.g. an urban canyon.
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