自适应鲁棒损失函数在多传感器融合定位中的应用研究

Research on the application of adaptive robust loss functions in multi-sensor fusion localization

  • 摘要: GNSS、惯性导航系统(inertial navigation system, INS)与视觉传感器三者的融合是实现复杂环境下高精度导航定位的有效方法. 针对复杂环境下多传感器数据融合定位中,观测数据异常值引起的定位精度降低和鲁棒性较差的问题,本文在图优化框架的状态估计中引入自适应鲁棒损失函数,用于调整预测值与观测值之间的残差,并对较大的残差进行降权处理,有效减少异常值对状态估计影响,提高定位的鲁棒性和准确性. 通过在室内外切换环境和城市车载环境进行实验,结果表明,在室内外切换实验场景下本文方法比随机采样一致性(random sample consensus, RANSAC)方法定位精度提升了19.5%,比Cauchy损失函数方法提升15.9%,比Huber损失函数方法提升33.5%. 在城市车载实验中,本文方法相比采用RANSAC方法定位精度提升了92.6%,比Huber损失函数方法定位精度提升了75.4%,比Cauchy损失函数方法定位精度提升了5%. 综上,在复杂环境下,自适应鲁棒损失函数相比传统方法具有较好的异常值处理能力,可有效降低定位系统对异常值的敏感性,从而提升系统的定位精度.

     

    Abstract: The integration of GNSS, inertial navigation system (INS) and visual sensors is an effective method to achieve high-precision navigation and positioning in complex environments. Aiming at the problems of reduced positioning accuracy and poor robustness caused by outliers of observed data in multi-sensor data fusion positioning in complex environments, this paper introduces an adaptive robust loss function in the state estimation of the graph optimization framework to adjust the residuals between the predicted values and the observed values, and performs weight reduction processing on larger residuals, effectively reducing the influence of outliers on state estimation. Improve the robustness and accuracy of positioning. Experiments were conducted in the indoor and outdoor switching environment and the urban vehicle environment. The results show that in the indoor and outdoor switching experimental scenario, the positioning accuracy of the method proposed in this paper is 19.5% higher than that of the random sampling consistency (RANSAC) method, 15.9% higher than that of the Cauchy loss function method, and 33.5% higher than that of the Huber loss function method. In the urban vehicle-mounted experiments, the positioning accuracy of the method proposed in this paper is improved by 92.6% compared with the random sampling consistency method, by 75.4% compared with the Huber loss function method, and by 5% compared with the Cauchy loss function method. In conclusion, in complex environments, the adaptive robust loss function has better outlier processing capabilities compared to traditional methods. It can effectively reduce the sensitivity of the positioning system to outliers, thereby improving the positioning accuracy of the system.

     

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