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A Particle Filter Approach to DGNSS Integrity Monitoring: Consideration of Non-Gaussian Error Distribution

机译:DGNSS完整性监视的粒子滤波方法:考虑非高斯误差分布

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For more accurate and reliable aviation navigation systems which can be used for civil and military aircraft or missiles, researchers have employed various filtering methods to reduce the measurement noise level, or to integrate sensors such as global navigation satellite system/inertial navigation system (GNSS/INS) integration. Most GNSS applications including Differential GNSS assume that the GNSS measurement error follows a Gaussian distribution, but this is not true. Therefore, we propose an integrity monitoring method using particle filters assuming non-Gaussian measurement error. The performance of our method was contrasted with that of conventional Kalman filter methods with an assumed Gaussian error. Since the Kalman filters presume that measurement error follows a Gaussian distribution, they use an overbounded standard deviation to represent the measurement error distribution, and since the overbound standard deviations are too conservative compared to actual deviations, this degrades the integrity monitoring performance of the filters. A simulation was performed to show the improvement in performance provided by our proposed particle filter method, which does not use sigma overbounding. The results show that our method can detect about 20% smaller measurement biases and reduce the protection level by 30% versus the Kalman filter method based on an overbound sigma, which motivates us to use an actual error model instead of overbounding, or to improve the overbounding methods.
机译:为了使可用于民用和军用飞机或导弹的航空导航系统更加准确和可靠,研究人员采用了多种滤波方法来降低测量噪声水平,或者集成诸如全球导航卫星系统/惯性导航系统(GNSS / INS)集成。包括差分GNSS在内的大多数GNSS应用都假定GNSS测量误差遵循高斯分布,但事实并非如此。因此,我们提出了一种使用粒子过滤器的完整性监测方法,该方法假设非高斯测量误差。我们的方法的性能与假定高斯误差的传统卡尔曼滤波方法的性能进行了对比。由于卡尔曼滤波器假定测量误差遵循高斯分布,因此它们使用超限标准偏差来表示测量误差分布,并且由于超限标准偏差与实际偏差相比过于保守,因此降低了滤波器的完整性监控性能。进行了仿真,以显示我们提出的不使用sigma超限的粒子过滤器方法所提供的性能改进。结果表明,与基于超限sigma的卡尔曼滤波方法相比,我们的方法可检测到约20%的较小测量偏差并将保护水平降低30%,这促使我们使用实际的误差模型代替超限,或改善越界方法。

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