GNSS Position Integrity in Urban Environments: A Review of Literature
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Citations
Robust Vehicular Localization and Map Matching in Urban Environments Through IMU, GNSS, and Cellular Signals
GNSS Vulnerabilities and Existing Solutions: A Review of the Literature
Map-Aided Integrity Monitoring of a Land Vehicle Navigation System
Measurement Characterization and Autonomous Outlier Detection and Exclusion for Ground Vehicle Navigation With Cellular Signals
References
A New Approach to Linear Filtering and Prediction Problems
Understanding GPS : principles and applications
Principles of GNSS, Inertial, and Multi-Sensor Integrated Navigation Systems
Related Papers (5)
Multi-Constellation GNSS Performance Evaluation for Urban Canyons Using Large Virtual Reality City Models
Frequently Asked Questions (12)
Q2. What future works have the authors mentioned in the paper "Gnss position integrity in urban environments: a review of literature" ?
The proper way to remove the constraint assumption in the classic RAIM approach with a low computational cost should be fully addressed in the future. If this can be achieved, the implementation can be facilitated ; • Improvement of the existing urban integrity algorithms is necessary in terms of the trade-off between the size of PL and the criterion of the integrity. And other new algorithms can be developed based on the combination of current methods. For this, the methodology used in the aviation domain can be partly taken.
Q3. What is the basis to calculate the PL?
The position confidence is the basis to calculate the PL, because the PL is a function of the satellite-user geometry and the expected pseudorange error while combining the required integrity risk probability.
Q4. What is the importance of correlation in GNSS received signal processing?
In GNSS received signal processing, correlation is an essential step which helps receivers to estimate TOA ∆t of the GNSS signals, which directly links to pseudorange measurements.
Q5. What is the obvious advantage of the position domain error modeling?
The most obvious advantage of the error modeling in the position domain is the capability to get rid of the unobservable multiple fault conditions.
Q6. What is the importance of GNSS position errors in the urban environment?
Properly characterizing the GNSS position errors is essential to realize integrity monitoring in urban environment since certain error models established in the aviation field are not valid anymore.
Q7. What is the significance of the integrity concept in the aviation field?
Since the early 90s, as the aviation domain depends more and more on GNSS, the integrity concept was introduced as a crucial measure of confidence of the information supplied by the navigation system.
Q8. What are the requirements for the integrity monitoring in urban environments?
Since the integrity requirements are application dependent, specifications and algorithms for different urban applications are needed.
Q9. What is the principle of the integrity concept in urban context?
Since the urban environment has its own particularity compared to the open sky environment, the integrity concept in urban context is more challenging.
Q10. How does the GNSS data show that the error distribution is not accurate in the urban environment?
For instance, with real GNSS data, [17] shows that, in the dual-constellation case and a HAL of 50 m, the percentage of epochs in which a RAIM configured with PMD = 5×10−5 and PFA = 5 × 10−3 is available decreases from almost 100% in the rural environment to approximately 55% in the urban one.
Q11. What is the main reason why the GNSS performance is degraded in urban canyons?
These augmentation systems such as EGNOS can help the low cost commercial receivers to get a better accuracy in open sky conditions but, in a severe environment, their performances degrade, which is proved by experimental data in [101] [102].
Q12. What is the definition of expected position confidence?
the authors introduce the concept of expected position confidence, which is a statistical measure related to the errors between estimated positions and the true (unknown) position of the receiver.