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Augmentation of a global navigation satellite system (GNSS) is a method of improving – “augmenting” - the navigation system's [[GNSS Performances|performances]], such as [[Integrity|integrity]], [[Continuity|continuity]], [[Accuracy|accuracy]] or [[Availability|availability]] thanks to the use of external information to the GNSS into the user position solution<ref name="GNSS Aug">[[Wikipedia:GNSS augmentation]]</ref>.
Augmentation of a global navigation satellite system (GNSS) is a method of improving – “augmenting” - the navigation system's [[GNSS Performances|performances]], such as [[Integrity|integrity]], [[Continuity|continuity]], [[Accuracy|accuracy]] or [[Availability|availability]] thanks to the use of external information to the GNSS into the user position solution<ref name="GNSS Aug">[[Wikipedia:GNSS augmentation]]</ref><ref name="Kaplan">D. Kaplan, C.J. Hegarty, ''Understanding GPS Principles and Applications”, 2nd Ed., Artch House, ISBN 1-58053-894-0 2006.</ref>.




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==[[Satellite-based Augmentation Systems]]==
==[[Satellite-based Augmentation Systems]]==


A [[Satellite-based Augmentation System]] (SBAS) is a civil aviation safety-critical system that supports wide-area or regional augmentation – even continental scale - through the use of geostationary (GEO) satellites which broadcast the augmentation information<ref name="GNSS Aug"/>. A SBAS augments primary GNSS constellation(s) by providing GEO ranging, [[Integrity|integrity]] and correction information. While the main goal of SBAS is to provide [[Integrity|integrity]] assurance, it also increases the [[Accuracy|accuracy]] with position errors below 1 metre (1 sigma).
A [[Satellite-based Augmentation System]] (SBAS) is a civil aviation safety-critical system that supports wide-area or regional augmentation – even continental scale - through the use of geostationary (GEO) satellites which broadcast the augmentation information<ref name="GNSS Aug"/><ref name="Kaplan"/>. A SBAS augments primary GNSS constellation(s) by providing GEO ranging, [[Integrity|integrity]] and correction information. While the main goal of SBAS is to provide [[Integrity|integrity]] assurance, it also increases the [[Accuracy|accuracy]] with position errors below 1 metre (1 sigma).


The ground infrastructure includes the accurately-surveyed sensor stations which receive the data from the primary GNSS satellites and a Central Processing Facility (CPF) which computes [[Integrity|integrity]], corrections and GEO ranging data forming the SBAS signal-in-space (SIS). The SBAS GEO satellites relay the SIS to the SBAS users which determine their position and time information. For this, they use measurements and satellite positions both from the primary GNSS constellation(s) and the SBAS GEO satellites and apply the SBAS correction data and its [[Integrity|integrity]].
The ground infrastructure includes the accurately-surveyed sensor stations which receive the data from the primary GNSS satellites and a Central Processing Facility (CPF) which computes [[Integrity|integrity]], corrections and GEO ranging data forming the SBAS signal-in-space (SIS). The SBAS GEO satellites relay the SIS to the SBAS users which determine their position and time information. For this, they use measurements and satellite positions both from the primary GNSS constellation(s) and the SBAS GEO satellites and apply the SBAS correction data and its [[Integrity|integrity]].
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The DGNSS technique consists of the determination of the GNSS position for an accurately-surveyed position known as reference station. Given that the position of the reference station is accurately known, the deviation of the measured position to the actual position and more importantly the corrections to the measured pseudoranges to each of the individual satellites can be calculated. These corrections can thereby be used for the correction of the measured positions of other GNSS user receivers.
The DGNSS technique consists of the determination of the GNSS position for an accurately-surveyed position known as reference station. Given that the position of the reference station is accurately known, the deviation of the measured position to the actual position and more importantly the corrections to the measured pseudoranges to each of the individual satellites can be calculated. These corrections can thereby be used for the correction of the measured positions of other GNSS user receivers.


DGNSS [[Accuracy|accuracy]] is in the order of 0.5 m (1 sigma) for users in the range of 50 km or less from the reference station.
DGNSS [[Accuracy|accuracy]] is in the order of 1 m (1 sigma) for users in the range of few tens of km from the reference station, growing at the rate of 1 m per 150 km of separation<ref name="Kaplan"/>.




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RTK is a technique widely used for precise GNSS positioning based on the use of code and carrier phase measurements from the primary GNSS constellation(s). The use of carrier phase measurements allows reaching cm-level accuracies at the expense of having to solve the ambiguity of such carrier phases, which is a sophisticated process with a certain convergence time<ref>[[Wikipedia:Real Time Kinematic]]</ref>.
RTK is a technique widely used for precise GNSS positioning based on the use of code and carrier phase measurements from the primary GNSS constellation(s). The use of carrier phase measurements allows reaching cm-level accuracies at the expense of having to solve the ambiguity of such carrier phases, which is a sophisticated process with a certain convergence time<ref>[[Wikipedia:Real Time Kinematic]]</ref>.


The main inconvenience of the RTK technique is that it requires a reference station relatively close to the user so that the differential ionospheric delay is negligible. A way to partially overcome such inconvenience appears with the network RTK (NRTK or virtual RTK) which uses a set of reference stations to mitigate atmospheric dependent effects, such as the ionospheric delay, over distance. In any case, RTK/NRTK approaches works well with baselines no longer than about 50 km.
The main inconvenience of the RTK technique is that it requires a reference station relatively close to the user so that the differential ionospheric delay is negligible. A way to partially overcome such inconvenience appears with the network RTK (NRTK or virtual RTK) which uses a set of reference stations to mitigate atmospheric dependent effects, such as the ionospheric delay, over distance. In any case, RTK/NRTK approaches works well with baselines no longer than about 15 km<ref name="RTK Alves GNSS INSIDE">P. Alves, [http://www.insidegnss.com/auto/julyaug08-gnss-sol.pdf Real-Time Kinematic with Multiple Reference Stations], InsideGNSS, July/August 2008</ref>.




===[[Wide Area RTK|Wide Area RTK (WARTK)]]===
===[[Wide Area RTK|Wide Area RTK (WARTK)]]===


The [[Wide Area RTK|Wide Area RTK (WARTK)]] technique was introduced in the late 1990s to overcome the RTK need of a very dense reference stations network. The WARTK concept provides accurate ionospheric corrections that are used as additional information and allows increasing the RTK service area. In this way, it just needs reference stations separated by about 500–900 kilometres<ref>[http://www.insidegnss.com/node/1917 Wide-Area RTK], GNSS Inside, March/April 2010</ref>. WARTK is a relatively new concept with still no operational system in place.
The [[Wide Area RTK|Wide Area RTK (WARTK)]] technique was introduced in the late 1990s to overcome the RTK need of a very dense reference stations network. The WARTK concept provides accurate ionospheric corrections that are used as additional information and allows increasing the RTK service area. In this way, it just needs reference stations separated by about 500–900 kilometres<ref>[http://www.insidegnss.com/node/1917 Wide-Area RTK], InsideGNSS, March/April 2010</ref>. WARTK is a relatively new concept with still no operational system in place.




===[[Precise Point Positioning]]===
===[[Precise Point Positioning]]===


[[Precise point positioning|Precise point positioning (PPP)]] is another method for precise position determination. PPP requires the availability of precise reference GNSS orbits and clocks in real-time. Combining the precise satellite positions and clocks with a dual-frequency GNSS receiver (to remove the first order effect of the ionosphere), PPP is able to provide position solutions at centimetre to decimetre level.
[[Precise point positioning|Precise point positioning (PPP)]] is another method for precise position determination. PPP requires the availability of precise reference GNSS orbits and clocks in real-time. Combining the precise satellite positions and clocks with a dual-frequency GNSS receiver (to remove the first order effect of the ionosphere), PPP is able to provide position solutions at centimetre to decimetre level<ref>M.D. Laínez Samper et al, [http://mycoordinates.org/multisystem-real-time-precise-point-positioning/ Multisystem real time precise-point-positioning], Coordinates, Volume VII, Issue 2, February 2011</ref>.


PPP differs from double-difference RTK positioning in the sense that it does not require access to observations from one or more close reference stations accurately-surveyed. PPP just requires data from reference stations from a relatively sparse station network (thousands of km apart would suffice). This makes PPP a very attractive alternative to RTK for those areas where RTK coverage is not available. On the contrary, the PPP technique is still not so much consolidated as RTK and requires a longer convergence time to achieve maximum performances (in the order of tenths of minutes).
PPP differs from double-difference RTK positioning in the sense that it does not require access to observations from one or more close reference stations accurately-surveyed. PPP just requires data from reference stations from a relatively sparse station network (thousands of km apart would suffice). This makes PPP a very attractive alternative to RTK for those areas where RTK coverage is not available. On the contrary, the PPP technique is still not so much consolidated as RTK and requires a longer convergence time to achieve maximum performances (in the order of tenths of minutes).

Revision as of 16:38, 18 March 2011


FundamentalsFundamentals
Title GNSS Augmentation
Author(s) GMV
Level Basic
Year of Publication 2011
Logo GMV.png


Augmentation of a global navigation satellite system (GNSS) is a method of improving – “augmenting” - the navigation system's performances, such as integrity, continuity, accuracy or availability thanks to the use of external information to the GNSS into the user position solution[1][2].


Introduction

Based on its main feature, GNSS augmentation systems can be classified as those providing integrity information to the primary GNSS satellites constellation(s) and those improving the accuracy of the user solution with respect to the only use of the primary GNSS constellation(s). A further classification may be done according to an additional relevant feature, which for the former relates on whether the augmentation information comes from satellites (satellite-based augmentation system) or from ground (ground-based augmentation system) and for the latter on whether the accuracy improvements use a dense network of reference stations (Differential GNSS, Real Time Kinematic - RTK - or Wide Area RTK) or just a few stations (Precise Point Positioning - PPP) for the computation of the augmentation information.

Accuracy Performances for GNSS and GNSS Augmentation Techniques


Satellite-based Augmentation Systems

A Satellite-based Augmentation System (SBAS) is a civil aviation safety-critical system that supports wide-area or regional augmentation – even continental scale - through the use of geostationary (GEO) satellites which broadcast the augmentation information[1][2]. A SBAS augments primary GNSS constellation(s) by providing GEO ranging, integrity and correction information. While the main goal of SBAS is to provide integrity assurance, it also increases the accuracy with position errors below 1 metre (1 sigma).

The ground infrastructure includes the accurately-surveyed sensor stations which receive the data from the primary GNSS satellites and a Central Processing Facility (CPF) which computes integrity, corrections and GEO ranging data forming the SBAS signal-in-space (SIS). The SBAS GEO satellites relay the SIS to the SBAS users which determine their position and time information. For this, they use measurements and satellite positions both from the primary GNSS constellation(s) and the SBAS GEO satellites and apply the SBAS correction data and its integrity.

The augmentation information provided by SBAS covers corrections and integrity for satellite position errors, satellite clock – time - errors and errors induced by the estimation of the delay of the signal while crossing the ionosphere. For the errors induced by the estimation of the delay caused by the troposphere and its integrity, the user applies a tropospheric delay model.


Ground-based Augmentation Systems

A Ground-Based Augmentation System (GBAS) is a civil-aviation safety-critical system that supports local augmentation – at airport level – of the primary GNSS constellation(s) by providing enhanced levels of service that support all phases of approach, landing, departure and surface operations. While the main goal of GBAS is to provide integrity assurance, it also increases the accuracy with position errors below 1 m (1 sigma).

The ground infrastructure includes two or more which collect pseudoranges for all the primary GNSS satellites in view and computes and broadcasts differential corrections and integrity-related information for them based on its own surveyed position. These differential corrections are transmitted from the ground system via a Very High Frequency (VHF) Data Broadcast (VDB). The broadcast information includes pseudorange corrections, integrity parameters and various locally relevant data such as Final Approach Segment (FAS) data, referenced to the World Geodetic System (WGS-84).

The aircraft within the area of coverage of the ground station may use the broadcast corrections to compute their own measurements in line with the differential principle. The differentially corrected position is used to generate navigation guidance signals.


Differential GNSS

Differential GNSS is an enhancement to primary GNSS constellation(s) information by the use of a network of ground-based reference stations which enable the broadcasting of differential information to the user – also named rover – to improve the accuracy of his position – the integrity is not assured. There are several differential GNSS techniques, such as the classical DGNSS (or DGPS), the Real Time Kinematic (RTK) and the Wide Area RTK (WARTK).


Classical DGNSS

The DGNSS technique consists of the determination of the GNSS position for an accurately-surveyed position known as reference station. Given that the position of the reference station is accurately known, the deviation of the measured position to the actual position and more importantly the corrections to the measured pseudoranges to each of the individual satellites can be calculated. These corrections can thereby be used for the correction of the measured positions of other GNSS user receivers.

DGNSS accuracy is in the order of 1 m (1 sigma) for users in the range of few tens of km from the reference station, growing at the rate of 1 m per 150 km of separation[2].


Real Time Kinematic (RTK)

RTK is a technique widely used for precise GNSS positioning based on the use of code and carrier phase measurements from the primary GNSS constellation(s). The use of carrier phase measurements allows reaching cm-level accuracies at the expense of having to solve the ambiguity of such carrier phases, which is a sophisticated process with a certain convergence time[3].

The main inconvenience of the RTK technique is that it requires a reference station relatively close to the user so that the differential ionospheric delay is negligible. A way to partially overcome such inconvenience appears with the network RTK (NRTK or virtual RTK) which uses a set of reference stations to mitigate atmospheric dependent effects, such as the ionospheric delay, over distance. In any case, RTK/NRTK approaches works well with baselines no longer than about 15 km[4].


Wide Area RTK (WARTK)

The Wide Area RTK (WARTK) technique was introduced in the late 1990s to overcome the RTK need of a very dense reference stations network. The WARTK concept provides accurate ionospheric corrections that are used as additional information and allows increasing the RTK service area. In this way, it just needs reference stations separated by about 500–900 kilometres[5]. WARTK is a relatively new concept with still no operational system in place.


Precise Point Positioning

Precise point positioning (PPP) is another method for precise position determination. PPP requires the availability of precise reference GNSS orbits and clocks in real-time. Combining the precise satellite positions and clocks with a dual-frequency GNSS receiver (to remove the first order effect of the ionosphere), PPP is able to provide position solutions at centimetre to decimetre level[6].

PPP differs from double-difference RTK positioning in the sense that it does not require access to observations from one or more close reference stations accurately-surveyed. PPP just requires data from reference stations from a relatively sparse station network (thousands of km apart would suffice). This makes PPP a very attractive alternative to RTK for those areas where RTK coverage is not available. On the contrary, the PPP technique is still not so much consolidated as RTK and requires a longer convergence time to achieve maximum performances (in the order of tenths of minutes).


Notes

References

  1. ^ a b Wikipedia:GNSS augmentation
  2. ^ a b c D. Kaplan, C.J. Hegarty, Understanding GPS Principles and Applications”, 2nd Ed., Artch House, ISBN 1-58053-894-0 2006.
  3. ^ Wikipedia:Real Time Kinematic
  4. ^ P. Alves, Real-Time Kinematic with Multiple Reference Stations, InsideGNSS, July/August 2008
  5. ^ Wide-Area RTK, InsideGNSS, March/April 2010
  6. ^ M.D. Laínez Samper et al, Multisystem real time precise-point-positioning, Coordinates, Volume VII, Issue 2, February 2011