5. Conclusion
In this paper, we proposed the method controlling EKF filter noise covariance which consisted of system and measurement noise covariance. They are independently, automatically adjusted by many factors. A system noise covariance Q indirectly influences the performance of system model in EKF by using Lamda λ. A measurement noise covariance R is adjusted by the driving conditions: the driving environments, the driving state. The result of positioning by using the proposed method is more reliable and accurate than only using EKF. In special situation, the performance of the proposed method is even better than the expensive instrument using high-cost RTK. In low-multipath area where RTK has quite good performance, the performance of the proposed algorithm is around 0.4 m better than one using only EKF.